The best and ideal cycle of thermodynamics is Carnot cycle.
Carnot cycle describes the different events through which a substance pass when
expose to heat or high temperature. According to Carnot cycle the substances
pass through four different events while interacting with heat. The first event
is known as isotherm expansion of a substance. And the second event is
adiabatic expansion of the substance. Adiabatic is the process in which the
heat is not transfer to the environment. The third event through which
substances pass while interacting with heat is known as isothermal compression.
And in the fourth and last event is the adiabatic compression of the substance.
In the last stage of the Carnot cycle the substance returns to its original
state as it was before the start of the reaction. Basically the Carnot cycle is
the description of the reversible reactions. The Carnot cycle describes the
heath exchange between the two substances participating in the reaction and for
a power cycle is:
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Coefficient of performance for the refrigerator is;
![](data:image/png;base64,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)
If we talk about the mechanism of action of freezer then it
cannot perform its function without having power from any other source of
power. Same is the case with heat engine. It cannot perform its function while
receiving energy from a single source. Because Carnot cycle describes all the
aspects of the reversible cycle that is major reason of the widely spreading
use of this cycle. Carnot cycle is the diagrammatic representation of the heat
engine which has two compression and two expansion processes. (Jacoby, 2014)
The principle of the power cycle is the basic principle of
most of the electric power and motor cars of the world. The power cycles have
two types including ideal cycles and real cycles. Because of the presence of
the factors like friction and insufficient time to get the state of
equilibrium, the real cycles cannot be studied easily. (Ami fault, 2018)
![](data:image/png;base64,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)
Figure 1: Carnot Engine Diagram of Carnot
Cycle
Concept of Cycle
The below figure 2 explains the whole concept of the Carnot
cycle;
![](data:image/png;base64,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)
Source:http://hyperphysics.phy-astr.gsu.edu/hbase/thermo/carnotcon.html#c1
Figure 2: Concept of Cycle
Principle of Carnot Cycle
Basically the reversible reaction phenomenon is an ideal and
unrealistic phenomenon. Naturally the reversible reactions do not exist. If the
heat engine works on the reversible reaction then there will be no need of
refilling of the fuel on the engine. But in real life once the heat engine uses
the fuel. It cannot be reversed again.
The Principles of the Carnot cycle is a very good
description of one of the laws of thermodynamics. These principles states:
Reversible engines are always more efficient than
irreversible engines while functioning with the same two resources.
And all the reversible engines have same efficiencies while
working with same energy resources.
The efficiencies of all the reversible reactions are same
while working with same energies resources. (Toppr.com)And the below figure 3
explains the principle of the Carnot;
![](data:image/png;base64,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)
Figure 3: principle of the Carnot Cycle
Thermodynamics Theory of Carnot
Cycle
There are two main processes;
Reversible Process
Irreversible Process
Any reaction or procedure, which can be reversed at any
stage it, is known as reversible reaction. And after the reaction is finished
then all the components and the surroundings can be restored in their original
state. As they were before the reaction was started. But if the components and surroundings
do not regain their original state, then thus reaction is called irreversible
reaction (Logan, 1999).
Following are the factors that make the irreversible process
to happen;
A finite temperature makes the heat to transfer
Gas expands in unrestrained manner
Two gases mix
Friction takes place
Chemical reactions take place
Inelastic deformation happens
Electricity
passes through the resistance
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK4AAACFCAYAAADCZ8MbAAAgAElEQVR4Ae2dB7hV1ZmGk2lJpvckk5lxJmUmUzJJZpJJZlJMMpkUk0lssSuoKCqCCoIICiqoKEgHURQVVKSJig1FqiAqSJdepFfp9cJd877nuYtn38u5nHPvPefee8jez/M9e599dlvf/ta//vWvsj8S0iVloAQZ+EgJPnP6yCkDIRVuKoKSZCAVbkm+tvShU+GmGihJBlLhluRrSx86FW6qgZJkIBVuSb629KFT4aYaKEkGThDueyQjRfUczIGfWceOhQGjRoWJmzaFiVu2hEEvvRTePnQozE25K4h28slJqXBrKLZUuNVn6kIZvFS4NRRlPsSnwk2FW5BiJR+xFfKYVLipcFPhFqFEKGQmbahrpa5CEYSRWtzU4qYWtwgZq6GsZCHvm1rcIggjtbipxU0tbhEyViEtX0NdK7W4RRBGanFTi5ta3CJkrIaykoW8b2pxiyCM1OKmFje1uEXIWIW0fA11rdTiFkEYqcVNLW5qcYuQsRrKShbyvqnFLYIwUoubWtzU4hYhYxXS8jXUterN4s7mThmUsy5h5POiimlxS57DCh3kw+PJjqkX4c45VhYW7NsRFu3ZVvKYU34kZylQLOHOO3IA/raWNIcL0cD8g7vDe+XlOXlsUOFqIeYf2BPWrpgZNi6ZHDYsnVqimBI2rJoRFh3dE2aRppORWizhLtuxpsQ5nJp5/lVr54c55cfCu/CYi8vqeC66xVW4i3duDHumDAkHJ/QP+98YWFQcKOD147X2TBwYdk98MOx5plvY2rNLWPrm9HoXrjyuWfFW2PtKr7BnfB/Qt0joV6TrVjzvq73D5jnjwryyQ2HxrNlh2ZQp4b2jRzNuZHUizba/6MI1Ry3etCJsG9wybOl5QdjS+5KiYWufS8P2/k2C64Lcpy/XGXx12P9w83C01c9C+ZdOC+EjHwl7v3t6mM8ASMWUjdRiWFzvtXXRayGMaRvCs+1DGHtrEcB1RxXz+reGoyNbh/1DO4bNnW8Lhz/7uXDos59FwLOq5TIbv+7LZ6nTYElf4oxN60PPO1qHdk3PDB2u+lWRcF5of8U5odW5Pwy3eJ+rz6v9fTi3fctLQ9sWl4Tup385LP/CJ0P42G9lRKtwxfo+faot5ooh3PnwOH3W5DCyy7Vh5D0tw6h7WxUUXvPZ+28MEx7sGJ7r0aag9xh5/01heN9bw9SH7wwH2l0Swuc/VYnLbddcE95jVHR1hiCbeIsuXG86C0d8xuGyMO3g4fBmkTDzyNEwasGi8MCIUWHCjp2Z+9X0XtMOHQlTj5aHqcdCeHvZirDs9s5h56c/E45WiDWK1vXBf/zHsHD58qxkF0O4i+DxqffeC5e1vzVc3qFjuOK22wuOS9vdEi5v2So0v+POwly7U+fQ9O57whU8b0tKqeEf/0Q49NHfrCRauSz70z8NKyZMqNYQNJhwvbHzCRQLWqNZZUfDwDFjwmhe7jx+i5rez+dcsG9fWP/00+HQt78dwkc/egLJSfFuadUq459VJbYYwo0cLuQZi4HFXPfVDz4IA8Y+l3F/zCh1uY/vRKxYtTrsvP12rOwXTsrl7l/8IsyF+3ytLpfOudTJVaj6UovxW5GOeOed0GvYsPBOLSbd0A+XsOUTJ4bd55wTyj/2sawkH8Q6vA+2AAV85FOfCsumTj3BUhRLuHLntYuBBVx3KFbvSSpLMcPX5j4+o1wu2LkzbOjdOxz+13/NymXG0sLhMrAOyPkHgwefwGV1euEWOZdGLVxFOw2S7ifRLyxdmrG01SW26n4JFgtXrgxbWrcOR//sz6oleQPkPgDuA++AaHl3XHRRmLt/fyVLUUzhVk1DIX77vLPxMfs8+WR4YdGijKWs6XXlMRPaKisLK158Mez58Y+PcxS5Sq53weGDFXxOqODz0Ne+FhZs2FCJy+qeg9vlXBqtcDMWAf/5cSzl4JdfzgS13VddYuP+KNgFGzdmKlkHvvSlakneCKnbwTjQDDwB+oJJoBwc+8M/DKtGj87EJOP1S024Zv4JmzeHXrhIk4iW+DumJZ91RrCcs2TmzLD9iivC0T/+42r5lMtNYDq4HjwM+oOx4Mhv/EbYfM89tKzmbpzgdjmXRitcfajX1q8PDwwdGt5gji5/n4zoaBXmHD4cVo0dG/b87/+GcshKWoK4fRgiFasW9kWwFgwGd4LbwAXgQ+Dxu7nO3B07jluKUhOuvI2aPTv0o47wLhZTV+FkPMb/Ip8LeQebO3UKh087LSuXkdPJcNUNPAM0CKOAfN4OzgWLwdEvfCEsmTcvp8vAI+ZcGqVwM5aVnPkQxdLQCr8sEpptHf3YxXPmhA8vvjgc/YM/yEqyVrQMSGxLMARI9BSgeLUQA4GE7wa+FMW/7v77wywC6d67lITrs4ohr70WhsGjvm42/pL7omB1kT7AaBz88pezchkFqxEwMiOfA4CCfQWsB8PAINAByK/nbLvuujD7yMmb1nnMnEujFK5WYtyyZaEnxOnjVle8RZIXrF1L0LtzOPJ3f1ctye9CWr8KSO4joB2Q8IvAcKBf9gSIoo0vZ/fPfx7m7d6dsbqlJFyt61sIcADW9kXqCCcrteQyYhnu2a6zzw7ht3+7Wj6Xw5OZvDd4EijSjqAtOAv4n5y6VsSRy8N/8zdBAxNdkGSmids5VcsBjU64kv02xX0ffLIR776bKdoUS0xUXJvwebt2ZWqr+775zePERIKS6z0QdzOQZN2DFmA1eA48BjqDt0DyHLeP/e7vhl1EIlbwImPTZSkJ1wz/OkV9T7h8c+/eat2EKFiL8a033hiOfPrTJ3ARucn4/nBzN+gEdLHM+EvBJGApdgfQr43nxPURRLsJt2P+tm3HXa/4PpNrHjvn0uiEK9nPEP7qPXx4mHngwAlkR7dgBcWf8cHyaqzCToiz6BdWFu4B+q8jgO6B+7QSCnkeOAYiwa73f+MbYc3jj4e5vPCkdSgl4WoERmPdrNz63FUNgIK1M8y87dvDhvvuyzS8JDlIbh+Ek6eApZbcubYCJp9iIrC+oGjfBEdAPL/8E58IO5o0CUvefjuvVjQeKefSqISraKfiGvQYMiS8SMtVsmiLgl20eHHYevPN4SgtMpGYbOunIe4a8DxYBhRrU7AKdAcWY9nOO/y3fxs233ZbWLBuXUawvtykNSgV4UaRDhk/Poyiv0DS3TJN8jmHuPhKoiZ7fvCDrFwk+ZkKX/KnSBeBScBK7BwwFPQCyeMz2zTy7P3+98MqXBWbfeM7TPKZbZtHy7k0KuFK9hOTJoXBzPA9h8qZvyPJ84ksbHjggXDwn/7pRIIgbS+YAV4FxmIlciyQwG3AIsx9twBdhF0gSfSxP/qjsINwz9K33jp+z2yklopwtbbT8W8tucbTahaFm8mIcLts2rTwYdOm4SjpTvKQ3DbDTwILwRigv+r/WlMNQeRTI7ERJM899C//EtZ3756J3eYr2Mh3TtVyAHervMST63utdX2dAHX3xx4LbxCDlWgTPBersIpp6/f+z/+E8JsntoVLVhl4Fui79gG/BLoFXcAG8DLoBiRcfzdJsE2/BtS1Ct4rF8mlIlz5fGX16tCfdL25Z0/GCJi2RStWhC3t2gVLlko8VOFlPr/bgP7gImAp1QkoYg2ELsEOoME4CuK1yvCPt9Lgs5jGDjNJJqOwromeODzn0iiEqxjEQy+8kLG4JtIELyb+aHjLSlIkRrJWVJBlKOZ1oDU1XjgOeJwW9WbQG1wKDNNUtQged5hud+sHDAjzcE/09fIhuVSEa+hrBD7lo1QsTZu++rpHHjmhmbYcHnYC13KyFbwA7gLy5z4zvv7sYHAhsF6gNfa/iPLf+Z2w66c/pT/zm5nGIjNJTcSaPJZTcy7cufKSvEB9bWtdDX89QLE2jeJtCc20G++4o5JVOABJCvIm0Ao8DCaDK8FM8CjoDA4B/TGFq4uwGewHkWDXRz75ybDthhvC+1iFXBa2KgelINzMM8LpQCqwo2jxWvP668GQXvityt03F8DFvaAjkD9Lp57AOLb8ut9K2Vogn4uBwt4Nknzu+6//CmueeCLMqajI5mMAqvKa/F1Zkdl/NbhwM7FGwl/dcQfG0BFkPbHbA1//eiVijkDUPeAyYI11HbCiINkSPwfY3HgNcL/7FHW0IpHk8o9/POw877ywjPs4LqqmopXcUhHuNCIyw2hiXX7mmeHYX/5lJT7lQ9dK6/kgmAU0CA8BIy2PAa2wVrYZUMhDQFU369DnPhc2du0aFq5aVWu3ICnYuJ1dqpX3NrhwzZ0jCdkMu/basP2HPwyKKwotro9Bmj6WFsB9L4KfAX2t98H9QIusxRgPFHY8N66N9a7FKlhk5usWRCKT68YsXLk0My60n8Zdd4U9J+lYZLF/RQVPlkpnAfdpAORTK7sa2PL1LjgMIpf24bAiu4T35j3ramGT/Lqdz9Jgwo3WbiHF9cKzzgr7c/WPhbjLQZMKaDEk0oqBrV2SG4lNrg///d+HTbSqVRfeqkpart+NUbhRsO9hZdc880zY/61vZeUiyYt1hZZAY6CA7wbu8xh93CcrtpPnWJHd+6MfhVXUReI9Cy3aRitcEyoUkuGtQ//8zzlJjuQ9ApmngxVVSLVmW9Xvshvj9mbNwhJimJJhRsklynz+b2zCNV1z6DyzlL4IH+IGlf/e7+XNp3WGr4NRVfjcx+9NwJIucm+fhfX9+oX5W7cWjMvq+CZJOReerPJS3cXquj/mUHtvrR45Muz77nePk6IvuhRsqSBqOWsjAdZqp1bsk8Dod41N7IvEJte7zjgjrMQqeK9o2ev6/PH8xiLcaAAWLVmSCT8d+au/Os6nXGg9t1XwZOVUK2qFa3bFPo8xw98Ihib2JXl0u4yK7Ob27YMNP/GekYtirSsrMvuvehFuFM9SrN+OCy8M5YnwViRqDCQNBFYA2oJuwEqWlQNrsvG419jWF0tag/jfYcaKrR04MMylD0O8Z6HJbWjhRgMwlxDe2v79w6F/+Ifj3EQeXFuJ7QGs2CrYDkB/9RKwGsRjJ7F9O9iV2Od/jlrYef75YQkNMnIpCs1lddfLLtXKe4sq3EjyQnom2bniyGc+c5ywMsjRP40EWinoBCaALqA70M+S9IUgHqd1NkTjOu4r47pb27YN73OfYgk2ktxQwo1czsWPXfXcc2G3oxASDTLyKSInGoC7wBvAkktuba7tCt4BkT8NgMcefxf4sfsYk2d4y66N9SnYyHFliWb/RUorL/HkuqwjyfPpvLHuoYfCfoZtREIttiyiXgKSao3WYkxXwYhAL/AosMKgYLUaT4F4fnJtw8TOc88NK/DvMoIiKXV57nzObQjhRvHYHL3DZtpEtEDhaVXl8nmgi/AKeA+8Dh4Az4ALgW7XaNAfJEUeOT1Ec/oGm2lpIi62ATgZ15UVmf1XwYUbE7zc3lv4mlX7dOpjSaq5/uoKaBkswuxnoFAltye4BTwOou8bCXa977//O6yiBj2nwiqYWU5GRqH+q0/hmiZDdwtpCrfEsmRJcuC2Rfx0MBe0AU2AEYLLgDFZDcHwirXxWEsyuU9ex4732whHLlmw4Hi0oFB81eY62aVaeW/BhCvJ4v25c8O2668PdlpJkpPcngVxK4DFV/MKErXA7cCLQNFqObTGyfPctpl2Y5cuYQGdbmImqQ05tT2nPoQrj6ZNX90i+8B//ucJPCR5WQQvxrMfAWcCWw81DjcD3YP7wGKgYC3t4rl2Cd35f/8XljPSJN6ztrwU8jySnnOps3Bjgh3BuZFiprrKwmEIm1MBizDJ1BXQquomzAPGad1eCyK5cV1G8ZixCvTV9Z6ikGTle61iC1fBzmGY0PJXXw27aPXK1iATOTFkJV+rwP3gXWDpZcVsPbgOTAQeYwNNPM/1fjLDWkZPz2M8nffMN/31cRyPk3OptXCjYO1Rtfqpp8Le732v2kk2DkKUfpYVA4svLam+1yvgSXAD0I99GuizJQkOjPnaQ+eNFePGhTmMVWoIK5t8WcUSbsyMSxYuDNtbtAhH//zPK/NQhZe3+K1YjRToSsnvQ2AcULDy+RioGt/W3dhCf+NF9ByL90ymrzFs51QtB9RKuFE8y6gs7P7Vr07ovBGFZ5GldR0MtKwSOwQYKXgO6IstAGNBtmZa+95+QOVuHt3y4j0bmthCC1fx6MfO//DDsLFHj3Dk85+vVrBm6uXAuoCRF/3XMUB3YD7Q1ZoAdLt0H+J7cG0I8sPLLgtL6XQTjU5Dc1nd/Qsu3JhDFxne6tAhHPnrv65ETpIot98BzcA0MBPoHgj9Wq3rJGCRVvU8xyZtpc+owfXGIthIciGFa9rmMDXRSjoY7aYpNde0UGbuFmA4MELQvgJyrDHQLdASV+KTkNk+RiGsTvQ3jmlprOuCCTfm0HlYhbV9+4b9//7vlclJkDWdbS3BUCCJHYEVMcl03x1AP2wOqEQwvzO9ty65JCxn6iNJ9b6NjdxCCFfBmi5HIezACh47STPtRnixdLLSqhU1cmDFS+4UqqWZnGp1q/J58ItfDBt69QpOjtLYDMDJ3ivU5FxIbeWl6gUzVoHxQisZcLcXX7M8EfSORFmE6cdKrCEu44nXgv5AcoeBMqDVtUPMahDPjet9VBZWMxrVAHtjJrkuwo0GYCFxUptR7Rcc059tvROebgC9wU3AcNbr4FEg528DXQZLtMMgXsM4r6N1FzLaQS5F1ffamH9XVmT2X9UKN4pnCaMQtjPHqV3ZIjFV14rWHP8a0A2Q2IHACoLW1grEB6Dqef4+RDPtxrvvDvOYHqgu3Q3r60XURrhRsJZY+uwH/uM/snIR+VGUitFMfxmwpNIIWEeQzwEglljlbMfzgqMQiEQ4L0K8Z33xUsj7ZJdq5b0nCNcEi4VMsrHx3nvD4WrawiVrKTAmewQozjdBW3AP0BpoISzWtBzJ+KHnlv3FX4RtzZuHxUwdGu9ZyMQX61o1Fa4GINOx6Pnnw25ipicLbxm7ttSSH6MEugddgZzOBX2AkZhtYDM4LlhKwZVEC2bRB3cBmUM+i5X++rguj59zOUG4Tnyxhpn99jMc4zgxSZISxCnK1kDLqlWQVGu3Vhos3vTNkkWY19NC7DLo/cor4T2645VaMZavcBWPaTNjmkFPNprWkJW+rI0IilTeDGvpVi0DN4K+oB+oWnKVMXvP2jvvDEPoXDSKHlxxNG99CKxY98ipWg44QbgfUjlyAoco2nUVZClARTcWdAYdgUXXXHAzaFrx2/NWgS0gXiOunTlxHQQ7A010RYqV+GJdNx/hKtoFzJC4sVu3cPgk00LJy1RwO7CC1Q1MBoa1rgX3AY+RYyu9SSNghW775ZeH5cw+M4XIRG863kyib4hDoYqV9vq6bq2EG0W2AaJ0/H9ZgV6sFbEWdgjoCbQEu8CHQLL1beP5yfURhkJvojLiXLWl5BZke1EnE67/OZZtJaGnfTlGISyBKyurHYCNMXJnqEsLq8twPZB/jUWSy2P4sbt/9rOwgv7G79H44z2fZ/KU/kzs4RSemWcocfHWWrhLIesiIJHvghfA+cD9PYAhmSlgBJgIJFZrUNWP1XLvxIIvY8hyqQs2ijincHG1djKkPorNilbcdn0IKNiW4GVg3cBt3ayXwCjgcboPa0FSuIf+7d/C2kGDMnNvxRLL53li8uTMrJangpsgz/kssFRlgaxV4AxgxUtrqlDPBQeApLcCCteKg2QnX4zbR8FuRuquYZ5ap/mJJMeXX8rrkwnXYtoMuoqK2LGKCZAnwcW4Co6Ws74XmPktrbSscn0VeBXox2Yrtcpo/nXaqUVr1lTi0mfRyg7A2o6jscZJQEqZ2/jsJCPncqJwKyZDNucrVq3BFaAJUKgK9/GK7bdZK9KkcLUobzIX1VTmSfBBfJHxgU6FdT7CNbM6ClZe3gDngfVgCLgLlAErXlHQrvVxXwNJP9bxYztpUrehQh41AEkOtbBTmPmw/4gRmfWvtcU9UjHztCGsM0FvYHGltegHHgB7QFKsyW2JX3Y6H7mrmIInSfSpsJ1LuKZRkTkzYRlN12ZkrWt3YAxW/izFtgEt7yaQ5C9uOyZvDZ2X5lb008jGnbPVjJ0/PwyiA5JTs54KFTPTmc9ygsW1w3IkbzyktgHbE+Tqe1W1suH3fz8EvlITnHiiIiKxH+Lfr+hrkI30Ut2Xj3BNm9ZxE72w5HI2+CGYC6wvPA3cvwQkuXWf3UIzk8URlcjlYilcJwnUx9Xa+mylymvyuUlGzuUE4drwcJBKQIZEiOwG3gX+PgEOerSBwgnpaA7OrL/61RAquuRlpk3HB0s+VKlv10S4CxmCf/grX8nwpivQAqwEY4DuQpLPYzTTfnjVVWExoxDe4bVV52K5X/gcM+nmOYB6xLhTJH4btUHSci4nCNdcvo5vWJVXzDO1F4L3VyHZPrIZ62ofXGKJgYpDINwVWrYM4YILQmBYTWAEhKMVnO3Ea8aHKvV1vsI1nRkuaeINjJhVsB2AlTFFq/ulcB03t4cJqtcw1GlBjkweRTuPuO0i+nQ4u2UPepZNZftUsbbyls9ygnAlx34D+xRlBbmV1s4442A9/NhAi1CwWfjhh8MuUM6EEaFjxxAY1hz8eBtNkWsffTTTB6HUBRufv6bCdcDonp/8JMPlPoWa4HQ/fRbWMYn1dDrdDGI+s4EMoZnEhBtVfdUoWIf3b6OT+U6Mwx5CbqtYT7v00rCUTw74XB4Xn7OU1yQj53KCcE2wlmINQXSnjoyi3ctnk7ZgVTNd8JjWKDBtUuBzmGVUIJ7no80d6I00mS50R2kZy1hehY/V1l+z80wpE5l89poIN3K5kuK83HpAhWjtFbaZDK4r4fWeRJAXI8JL+SDgk0QQqoa1fB8rCLFV12+kjMlAttx6a6ZB4lQQL8nNuWQVromfe/Bg2HHllRl/dyOfS3KyOL+WctQKmL30mdgjMBvgIQjty/pMLMAgOnkcxsKGNm1CsGM0L2sj/0l88uWX8nZNhZsREjV+Z4l0NO12GmScZMP9GZ5ZT2Dg5+1k8I40EY+jFSwZ1vKYFfTrqDQRs26clWD78SY+8brlppsyHdMz9yxhznn0nEtW4SosE69FWPz++xnRaTXtkGxv+uB0P7oDdO4Izz4bVjL1/XhmEl9PIDzo0+nranH/5E/CGvb/OlvcmEkdzbGceWod8WBGTopLoSreF20STzTbZt4BnPs50Yy1ti+0bpoVYivB7vc7ZM4uzn+WkDZ+JK8d719Ka+jIuVQr3CjeSLJkSOomrGqwby5TggYmRw5MAxRwK2Ywgd16XAZ93kyFja8IGp1wmE+pE5l86TW1uPFcOYhcxn1x/T7/9aOj/kVk+Kl8Ty26Cp7j0PFMZVg3w3kV7LX3y1+GwMiJYCOHzcu4cYF+zYrb7w/HT1vF65fammTnXE4q3KoJlkg7yhx04mV779Np2YjCKoqor0FqFzuW8OXAwFy05fS3dZp6X1bV65Ty79oKt7o0a21nMqnJJdQRvgp/j9KvY1EFZ/K9jgGUGWurW8AnrDJCNYLjfqI/gU74Gc6tAML5QcJvlpSeW909G/t+Hj3nUiPhmmCF6Cw1dvgIfsjtO98Jj1A7bor7cPNpp4X1jHOyMWLLLbcEwzalTGC2F1xo4S6Ez6GMvD2fUSZd6Qd9DSXabDrqeB/vv5lBqRnh0goX6BWWqT8QwQm4Z+GNN/hQ76gQ8I0DUzMFvnRzmK6jS2hNK2XeSXbOpcbClUxJWUIH6R2MxN3OwMnmxHVfoJLQgZjkw/hcW51o4hQUrWkvpHANe2lxr2Vmnu9gMZvz3YuvYHVH0ggRra4fzstMbqcrYL1CC0uXxoALFojjBip6mXpFq1YZv/cAVtkPR6fChVhfWFVoefXNhhBF+CKVsLOJNHyDTtM/xseayf6qsciq55fq70IKV1/2dSpl38aSNqepvSvfv/gR0YeWWNDYGLFCH9fPC/C9hUwkR+tK34TAQMhAzDcws08wkqNwKe12NmmSmeg5FS7kZhOZwvQz8k2xEs2wGBMY6zSKUI7CHUQR5kuJxV2280t1XyGFuwCOBhDquhj/djolFDY0PEoc9zzqCQpaa+xoEceqGaEJfjkHFyzQaBGIUAT84cDIh4y/Sy+ycuLrKyvmAStVfn3ufJZauQpeXFKnQWon3IJnKbaW8dsX8QDB9t6EZBR2KtzsmT6KSo5eoo/ti3y1xm05tZfXSIbjGF1wnyWbcV+nss+EwWgpC3aEMoJj6NEoDi5EOVGcjTQIzaH5t5StbdGF6w1mMd+CREeBujZkNpP+qPHlnGpr02i6B1ApmohVnEjz+CAqSm+TZoVW0/RaMpnh43lewwpb8loKcRmT4B3wK/GOYaNCHLTCVtaoGNuRZwOl3mzeRamLVh7yWWptcZNER+G6T8KTpMfjTpV1oYWbDy+KUfiZ0Y2dO4ddWNg9NLnvBnZDTbbE5XO9xn4MSc251Fm4jZ2EQj9fQwg3piEKeD5Tgy4gcjAfa+9/p4KVjWl0nc+SCheWkqTl2m5I4cZniwKO67j/VFmnwq2hKPN58Y1BuPk8Zykfkwo3FW6NSpPGIvZUuKlwU+E2ltzY0M+Rugo1qxPU5n2lFrfELa6ZJIYX4zopBP8XyX3J7Vz/J4/Ntl3X87NdM599JCnnUrCoQkxkXFd9QPdX3VeKv01HIRsgTsaBjTnvMpLXxg3hdvJ4m9x9luQ+t22Bs2HD/96lp1mtw2Xc32eoev1i/+bRcy4FE65kiSjcfIXqOTVtsPB4zys2gdmuX1/CVXhDmVTkKsamXUujw9V0b+zOx7ttZYsta0Poq/AK8Vy5cL/wvPGMmngdjKPv9FPOP4z4Yguda9MQz/Fa7jOt7rNXmvtc293yYfqd+DsbF8Xax+1yLnUWbhTqvcOHh7Ovvjqcz8f5zmMk6sDx4zNELuER3mS8mqNYnQYzEh/JfwFyJd+XNDdk0psAAA0xSURBVJyP+1Ul1Ot7bCRTQp+g7d4RA7OxKJForxtfiL3W3O9vRe62qGkGyfZivGaxLW5M8+30RbiUTvqDmWH8QfpAj2DMn53Op9AAMZ4ujQprIlMwefwEJhAZD4+zGCt4O/1HOjDiWuE+y5wL/j+dd/Ayc2ZMpjOUv99yeDvnvLh6dZhGvwh59z09x9RZLzPqeBFi9zot6EZpP5RsXBRrH7fLudRZuIphFsXR9STwFsh6jjFqo+lP+ho53pxvh5FhdL0bCmZA1kwwgo7OTo05gW55TenT257hP0/zUp6HaKfplOCnsRSv0pPf32MhfwzXHYpgp/HS7sPy3MRQobcpOiV5OOeOo6OKL2Qy/z/Mi36SIds+10xe5GNYpiF8EGUaL6au4vUe9SXcO+kFdhWW9nGefxgifROBue9nDNdpCd/X0NwrNw9PmhSupZfe9fRX6MqXKC9iSNUFGI/74ekBhlWN5ttp13ftGlozauJKrvcMBsJMcWazZuGS1q3D1XTOGUtHqdY9e4aL6Kl2JkOCzCxdhw0LN3KOvdaKJdJs1+V2OZfCCBfL14p+otdQpPWjw8lDEKkVtTf/j2lXb0Vn6LZ8rUdx3cMHSloxargVvZok1iErN/K7Ey+kH138BmCpWzAyuMODD4YrGXI9mvb5XzLpSFOGqzTlC+ltGa7Sk95nHZluU8t7Af1QO3KsGecRPkZ9E9e6nOOa0v3v8RkzQjdKgsuwWpcxxOheJofTsii+bITls6++hGsJcSf9bH9C/9wb4KotGfU5MvuNcKkwX2D7CjL9IPiSS7mYjCEYjaG4HW66853jPvDUHt61vvLilP6dGT1xIyOKFb09+17BSFxEKfkQJaKl2OPTp4ercU/aMdVAZ+6vmE9Z4VpkK5yzycEm9LZHHgmjENzF5OY7GOVrbr4eMfak7+iVzKc1CauoNfVFdIDkgRSDHSH0LqzF5Qj0Qfyq2RSJWtX2jFv7BcNSHBUwHCt8CUPf72c0cSdIvY6M8U2mf+rENc6gH/DFCDSTEXiRfclAL/FSbuBFX8k1e9DdcjRWW4tbCsLV9bmDNCq02ZQss4Cdy9tgAfV19VsVXw8yo+uJuGEW6c5ucytC7YtoB9KjTAHewLvRSGzhfwV6Dda5FRZ4MAbmHcSs/6zBaUtXyVsQ+q8YRnQr6068R9/BKStca7etSWBveubPg9C5YMrOnZkhKU/x1Z436AyiRXZMleLSX52KrzWYydoUdF86P3ek6Lrz8cdDE6zlCKwG/fszQm4nkXzZexqzFr6EP6bl7cZLuA1rcRVF3JnM/eDIgRu4zn28RF0SRX0eI2a70fVwJMXk3Vj5C7HsbbjW27gqdXEX6sviKlzdgi5w4rYVKK3wzRiGHqT/HYTcHCMwGCHqNuhudSWdTShpdAsUc2c46gyv92F9z8d16I+Yr6AU031oT8llPeQtDEQLhNyO37ogPTAu1lFacU1LtTYI/5QWbgcsoxUwRSnROvw3YR2eYpYWKwFtEPYTFN36WLdStLfAH7sZUiy2LOp0AXpBmi+rGUXVXVjqWNwrdq20rkZz5nLQcvu/x1+l1fFFIEotsRb7LoR7FS9VF8UM0x4LdANrrbUVEN2FfNyCbMfUh3C9r5nrWUoIfXvvKXxuK7CWVPrZVs7eoHJmfUEOFZmulRWs+8nEj2AYLGVmkOa7yABy1Q0Rz2C0hfUM3YR3MDrWQbzPrcxC5PvQAPiunqHuMIL7+T6zcVGsfdwu51JnH1dCdRWexx0wBBOLYi2CxFtZeosK0rMQarH0HBNjWEm4h6mbtKLP8tti/WkEbs1YYXXBZfBFWCGxgiWxdk73v2ewxq9C+IuMudLSD2IIi37fAPyzGVzPitmNiLQzxZw1biuKFq+3UAyOKcCshvUlXEURBZsUSOTXfXFbQcu30DL7O/4XrbXXsnLs2v88JobB/C3MDEYbkue7P3n/+tjmljmXOgs3JkQSqiYy7pMst+PaIk/LHMmTXH8bxnKf2x7jfs8xpBbPd5/HRHI9NiJ5ruf72+PdjteLz1vbtc9T7KhCfDbvJaeuhfur7ov/yY+I58bzzOS6A/4XOXOtK/cahsLj43tzfzzGffEa8R7x2sVec+ucS8GEGwmNiTVxVffF35GcSICkSq6hHa2y//tfvJaxRuOW8Xe8drye++N/cTteu9Br71lfwpWXmFHd9t5y47ZwW3hMPDam38zs8Vaax1Kq6adGvqzEWXHTB3af59u6Fq8Xrx+vGdceW2g+s12P2+RcCiZcH8CarsVVUkSZIowi3X3xGIt9j40kS4w+luEd59CSQI+VKF2FdviohtHiNeJ1vIbbHhOvF8fAFYvkzDNRpBZqzJnPnw1y4mhpQ1KdiCwMdN4x9unDGoN1n/FYRelv6xOGvGzk0aW6m4rwrVTYfsIskF7HCIL7X8DFGkZjjz5wR+olhtEeJca9mGs/jE9sZdrIwx3UNaxv9KXCbdjMCvBkrHR8N9meuVD7eJScS52Fq5i0kvcQrDaeegtkPYFv+h4vtw++6834lndSkZLkByFE37U58V6Ps/3dSMFtEG/F4Wxm5Dbw3R9/VYKMwz4E6e2pNBiRcCi3YbZZZISeTLZna9tt3NOwjT5td16GFRT9ZxsekkIvFKn1IVzvoWtjJfUsQowKzYYaBWjr5OVsWw/wP333nxIr70Nk5iwaDnrBy71UwIzyOOL6+4xLs1VTficQ3XmQDGDI8j72deW9GG60EruG+11HNMLIju+hDZXl24gq/IBJp3twzZ8zV9lDvBvdtkJxWd11uEXOpc7CVWA69OcYw4WsfhDYhGC/4juducVsTWsNMRcTnjKicCFrY4Y2DQ9hDgEFbMOANdpfNGkS7kN0ranZanG6IVaFeRvW5W72t2G/beda1esQ/31Y4e8x2tWoQnNCYxfRGNGfItC4rxbcIrA6cmq7v76Ea1FvMW+DzHq2WyCqi4iunM7cCpcSH1dsZyEwW8s6wKEWsyMc3ol1tHJqNGA5+5oRXbEFzPOnEIJ03gbFaoisCxZVo3EzIl3Hsb4/Y+nXEh8fSdTB1kZDbr4LJykxc9RHaIzb5VwKItw3qc0bfhpHMaSobG7UKnyH4dMtIOFyhGyrVzPE1YtYoq7CDYiwO4JTzLoT+rBXEMq6G+Ju4qVYUbP1pxPEVhIuVlu3wOvej9W4lPisoTfDPBaPXstm0pFFCuPUl3C1uIrN+OxkojWXEcprx/YFZHyL8b6UPvKixW0PzKTGeLtiMRV8d2LYr9HIo1WW518xe7yWW0vdkph3NzK9jRuWhhqTifBvi5zXttHGCIytctdiqS257LNgnP6UEu4MKlaK9R6E9BhNhpLUBZ/oHNZP8Nsi3iLIxNvPwFlbMkQwB9YVBMxtqh1A65lt5BJ6DsWhLWvmdltybF3TVdASt8UVGIO7cBYND1rkKzl/KhOT+L/30PpfRQYYSQyylC2uwr0Oa/qtM87IzHRjs7gZtDvFvzPfXIkRMN5q+K8n+yz5ehDHthTTb72Q0udSxH4+s+IYr1WM8noJ+83gj8K5JZ8C9T1dzLHn0mKmO2Arm31AnsbfVehm1nt5L8aNNSi1La3yPY9b5FwKYnH1J88j0T+l2VUSekGk/qsVC/sN2InD1rH+ECWpHv8AfpMVCwnUmki08V0bGS7HYlrsX44oLSqtLNjBxlYx/a/LKCptwHCfLsR0Ms5jvLBHqVxo8SX5ZXznYlQk6svi6ipocTtjAUdTbNvBxn0W26NoDbQTkpVSIxwz4FNRGC+fSfo95iWEZ8xb90CLaeaWe+sUxr/l6S3ekf+9AOda44n0dbDEsiOU13Z7Otte233WZfIVX12O43Y5l4IIV1dByzcQy/oS7sIsinJFI0E2MLzMNEMSJBHCol7xSrpC0CI4DZGW2wTb7m6PJlvL7AEmyV7L646D+OdpGbKG7D5flteTVOG2+yS+LuRVd259CNd7y5+Z3dLF8JX8ud/7W5IIt0XyP397nOL1mJh5PSYKP56X7djkf27Ha7uOx1fHTaH2c6ucS52Fa2IUls2L9hO1KIkJjGRFkpOJj9seG1+EJPtb0iPJHneyY/0vvtDkfeN2ociM1/G69RXHtUtnvO+v0xqKcy51Fq6E+jIVWhTRqUxyfQrXe4lTmc9saSPJOZeCCDfbzU/VffUp3FOVw1zpyqlaDkiFCwm5iEz+nwq3Znwluct3OxVuDUWZD7GpcFPh1sjS5SOq+jgmFW4q3FS4RSgR6iPzFvsetXIVnLo9RfUc2P3vHeLPvWkltOO8ozv60QI4g2C+LzTlru4c1Eq4ezgrRfUc7JUf4qvr6Wn1IfFrsYEGk92IOfNfyl+d9VMr4eZzUnpMykBDM3BCOKyhHyi9f8pAPgykws2HpfSYRsdAKtxG90rSB8qHgVS4+bCUHtPoGEiF2+heSfpA+TCQCjcfltJjGh0DqXAb3StJHygfBlLh5sNSekyjYyAVbqN7JekD5cNAKtx8WEqPaXQM/D+Xqlx/eHRecgAAAABJRU5ErkJggg==)
Figure 4: Example of reversible and irreversible
Externally and Externally Reversible Processes
When a system takes place then its irreversibility could be
measured within a specific system. In case if a system has the ability to be
restored by maintaining its equilibrium states that, it is called the
internally reversible characteristics. Moreover, there is need to understand
that on the boundaries of the system irreversibility cannot take place because
it has to go through a sequential process and this type of process is named as
externally reversible (Ecourses.ou.edu, 2018). Moreover, a process, which is
completely reversible in internal and external system then it, is called
totally reversible process.
Carnot Cycle Process of Carnot
Cycle
The heat engine works within a cycle and so its efficiency
depends on the base of the processes of the system. Reversible cycles are
regarded as comparatively more efficient by addressing its capability of in
this system the processes support the cycle reversibility.
Following this, the in practices it is not possible to
acquire the reversible cycles whereas on the real cycle performance, it
provides upper limits. Carnot cycle is known with its effectiveness regarding its
cycle’s reversibility as it consists on the 4 reversible processes. In the
example of a piston cylinder containing gas, the four reversible processes
could be seen. Following are the four reversible process of the Carnot cycle;
Process 1-2: Reversible Isothermal
Expansion
In
figure 5 it can be seen that the is transferring to cylinder from hear source
and in this process, the temperate difference plays vital role. In this
process, the heat is transferring in a reversible way. Slow expansion of the
gas moves towards the surroundings while maintaining a constant temperature,
which is denoted as TH. Following this, the Q H here representing the total
amount of the heat that is transferred.
![](data:image/png;base64,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)
Source: http://www.ecourses.ou.edu/cgi-bin/eBook.cgi?topic=th&chap_sec=05.3&page=theory
Figure 5: Carnot Cycle 1-2
Process 2-3: Reversible adiabatic
expansion of Carnot Cycle
In the following figure it can be seen that after removing
the heat source that gas is expanding in the adiabatic way in the cylinder. It
can be seen that in the cylinder that gas is expanding and this expansion of
gas takes place slowly and at the same time, it is working until the drop of
the gas temperature to TL from TH. In this process, there is reversibility and
at the same time, movement of the piston is assumed friction less (Www.shmoop.com,
2018)
![](data:image/png;base64,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)
Source: http://www.ecourses.ou.edu/cgi-bin/eBook.cgi?topic=th&chap_sec=05.3&page=theory
Figure 6: Carnot Cycle 2-3
Process 3-4: Reversible isothermal
compression of Carnot Cycle
In
the following figure it can be observed that at the temperature TL, the
cylinder is connected with the heat sink. Here an external force push the
piston and it effects on the gas inside the cylinder and compression starts.
Gar temperature maintains at TL even in the compression and the heat transfer
in reversible manners. During this process the Q L is the total amount of the
heat that which is rejected by the heat sink.
![](data:image/png;base64,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)
Source: http://www.ecourses.ou.edu/cgi-bin/eBook.cgi?topic=th&chap_sec=05.3&page=theory
Figure 7: Carnot Cycle 3-4
Process 4-1: Reversible adiabatic
compression of Carnot Cycle
On the following stage of the process, the gas started to
compress in adiabatic way as the heat sink is removed. At this stage, gas
started to compress in slow speed as it receive force from the surroundings and
it results in the increase of the temperature to TH from TL. With this process,
the gas again comes to its initial state and completes the process
(Chem.libretexts.org, 2017).
![](data:image/png;base64,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)
Figure 8: Carnot Cycle 4-1
Importance of Carnot Cycle
The heat engines efficiency works on the base of the
intensity of the temperature, therefore, it efficiency directly depends on the
minimum and maximum temperature. In the Carnot, cycle the air or steam works as
a medium and it the heat it receives depends on the temperature and in case if
the temperature it lower then it rejects the heat therefore, the efficiency of
the cycle depends on the temperature intensity. Before discussing the Carnot
Cycle, a general perception is that the engine’s efficiency depends on the
fluid that is used in the engine cycle. Contrasting this, the Carnot cycle’s
show that the engine does not depends on the fluid type in terms of its efficiency
but it receive effects from the temperature level which plays vital in
generating engine cycle’ heat.
Second law of Thermodynamics; According to the Carnot cycle
it is found that the high temperature reservoirs absorb the heat whereas the
low temperature reservoirs reject the heat. It is very important findings as it
provides basic notion for the thermodynamics second law. Furthermore, according
to the second law of thermodynamics it is believed that the heat’s natural is
linked with the reservoirs high temperature to low temperature, and accordingly
work done is based on it (Khemani, 2018). Following this, the Carnot Cycle
engine is found as one of the most efficient heat engine because it is based on
the two processes of isothermal and it also consist two processes of adiabatic.
Subsequently, based on the physics laws, the Carnot cycle founds as one of the
most efficient engine. According to the second law of the thermodynamics that
all the heat produced in the heat engine cannot be converted into the work but
the on the other hand, in Carnot cycle fraction of heat set value that can also
be used.
Efficiency of Carnot Cycle
The Carnot cycle puts limit on the engine cycle’s efficiency
because of its reversible properties. On the other hand, contrasting to the
Carnot cycle engine, the other engines have irreversible characteristics that
are why they give low efficiency while working on the same temperature with the
Carnot cycle based engine. In addition, there is another factor that effects
the working efficiency of the Carnot cycle and that is the working of the fluid
in the cycle. Moreover, in the Carnot cycle, at maximum temperature the heat
reinforces the fluid working therefore, it acquire maximum efficiency (
Esposito & et.al, 2010).
The process must be reversible in order to work with the
Carnot efficiency. With this characteristic, the process can work with high
efficiency even in high temperature and reflects no effect on the entropy.
Currently, no real engine works with irreversible properties, therefore, it
shows that the Carnot cycle is idealization.
![](data:image/png;base64,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)
Source: http://hyperphysics.phy-astr.gsu.edu/hbase/thermo/carnot.html
On the base o the assumptions the Carnot Cycle is regarded
as highly efficient engine in the absence of the incident wasteful processes
and at different temperature of the different parts there is no assumption of
heat exist. The ratio between the energy output and input are used to define
the efficiency of the Carnot engine (Lutz & et.al, (2002).)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANEAAAGfCAYAAADBHzdHAAAgAElEQVR4Aey9ZXQkSZolWj/339v34+3bmTNnzpztmdntOTszb3q7e6q5uqursjIrK7MqmZkZlUxKUEqpFFNKKUoxY4qZmZmZmSniPrMImeQRipAipBCbnePh7gYfXLMb5m5ubv4FeOAIcASWhMAXSyrNC3MEOALgJOKNgCOwRAQ4iZYIIC/OEeAk4m2AI7BEBDiJlgggL84R4CTibYAjsEQEOImWCCAvzhHgJOJtgCOwRAQ4iZYIIC/OEeAk4m1gSQiMdLWjqW0AI0uSsr4LcxKtlfoTTyLL1xZuYTnoms+m4UbEeJnAOb4aE/PlUztNjPygT3APyUCHWPXCJYFu8PAtRpvqRVYgpxiduSlIK2nC1Apo4yRSCWQxhnoLEB+WhIqJSYjUaGRM/NTUQtU5iSj9k3hyKxjl0/KnFCia6KtFxOs7eO6RO/PvLxaJmJol7MVI+nAZL675IG9sUokceceHUZ4bjsDYViX5pdEicQdyIiMQV9WCySl5GfMWXVSiWDyFzoIs5FS2QhPILGTEpiZRb5ojDp+/BP1Pjnh9ZjcuvAxDH0FsYqgDRYGW2PXDFvx0wR4FLXUwPfkl/ve//w6/v/gKgSWDM7gOV4bh6YFT+JDag4muFFi/e4ycoWEE3j+FqyZJwHg/cqOssfO773DgyCtEFY9haqQRvpY3cejhR/jeP4mDV41Q0itGfbYP7IMbUO33BDu/+gNME2f7pMmBQljr3sQ3P23F7w4+h2cW+e8Xj6E+1wtnjuzC1m9OwjakE2OE5DmeT7Dj2ht4Or3BgS2HYBRSI7F3tC0XLm9v48e/fosrZtnol2vPNXnOeHbPCC/P/4id50zRNTqJ3mJvnP7dNuiHV2K0NwGPjl2CRXKHRJ64rw6hTtqwCAmH/hMbZNWPQDwxju6cANw8+hO2/vUy3Av7kG57Bb//1X/i377dD12fcmCsB4kBBti25Vt89acreBsstY+BKhobQnOiG479uB1/3fUC0eVDiLK6hF33TOBr+wA//PU0HJKlxBWNtCHN+S72/bANew+fhllmC6p9X2LbiXeoHAKGMuxx7PINvP/kAO2Tu3BZJwq09iaG2lHgb4Yft3+L43c9kEMrfpFhc5OoOBxGTy7h4B03FOd54MFNb4yR/6547XM4ev0Znj57BzO3UOT2Ankfz+KmEyGFXBBPdiJV9y0M3EuQ8ek6Dp5+goT+URS6fUBSywAK/XSg9cwCOfV9iLG+ix16iRjo6UC27wP85tu7iIwNhmdwOPKbRxBh9BMOPPqIKGdH2LtHoHt0upWL2hBldAd3XKJQneOJ5++NkUJsGq/0hcWbd/DO60Fv3Dtse+iFuo4BtGeYYe+uizAKjkGyryNMPhYQq6thcXgnTut8gO6jR9ANzEeXsHMUjxIdp3HQKAzd9TF4eMcYIQWdaK6rgu/b07hv4oGWgXaEfHRERo/0/72/NgUWTz6geSoTj3UcUdwpQnuMJS4fOI47evYwe28E1zLSkBPN8OqjE3p7+zEwOoQij9e48coE6fUlcDI8j/v+TQJURShxeIbjp6/j4SsL6BhZwz+jBw2xr/Hnby7DMy0ekQ6f4OBXKykTaXgBp286oXKwHhEPX8OlegqjGdYwcvVDAfkPGquOguGTazh03x3FOe54eNsX4xAj9sVZHL3xgtSxLszcw5HdLTBBzcNNTSJxZwc+Wj6Gf9kkWn0u47F9OrpyP+P+g8s4efUh7p1/AOeURgJ5D1wvP0ZwQTvQPUIqQTaUOD2E/ltdeJo547G5Dh46hCI9qxmYaoX187t4EdBJCrTB4doxXPOVNpg0y704Zhk/K2i0Aib7v8If//h7HHnkioGJCUyyu55GP9x76oXcoQnk2epA720wStvJP7z9Q5w3ypfIyHp1Ert0oyXHPZGvSbwzGhvrEWxxCWYBjWhLM8Vf957F8yf3oHXPHLFN/bO6ydHUSD58tUhvQojVEvkYF185Iq1z2tNyF2hZuSM2rhAp9O99OtSnf8DDj+noIH9App6h6J2cQKTVFWzZdR0vtO7jrW0cuslFZ4apETyC8tDZTvqA0UIYP38F47geDFcF4MWJS4iqm8JA37Su8Rq4mtzHgZP38PzqfXyKqZbgXe1xC4eNQzBclwZfu2ewD21Hd3sjPjzZDsdqoKvcFRf2mSCP9IT59lbwcQ1COf2jqS2GhfkTBJZPoMnrAp46ZpE6DsYdrUukjh/g7rkH8MvvXNJl36YmUUe2B/RvG6GU/LFGm+3B9rN6yCMNz8nkJvaRS7Snxs7ILekgN6dlcD69Ez8d0kdYwegcErWFP8W+6w+RU9MC/zd3ceZeIHrJpRBpMcgINcd3O37A0f0XcU/XA82SNtiEoHsv4JlHSDkdBiq98fSuL5rq43Ftx39g39sg9Iim700GcqDz4CC+O/4E+q+1sf132/GpgvQSpUHYv/9HHD50FMcv6iKvaViiM83gIV5bxKFvuB3PTv8fHH8TjZbGXNy/sBfnz17AB/cktHQOMNWSvYgQ5dquw/h+z26cPfOS/Ps3zqYPxUPn+gu8ssnFLIWAOIsH8CEuVDjrQ9vMAwOE9uWxVji35zDOP36DoKhagtUYSpzu4Pv/swfazg0QjXXDz+YMvvzLEehaO+Dol1/jVWQ+esgfhCRM9CI9yBjHfjqB228tkJ7fQ6T2Ifq5Foz8qzDYmY2bh7/EHdsi9HZ1wNfkCLacegid10fw9TN3DJM/nhzze/j9/z6J0KYxNMfbQe+uEcrIn0OY4Q78cN4Ahc11cDC4hn2HTuG5qStKa/pIHS8+bGoSTYx0o7NlSALg8EAnamqapTfr/c0oKihAVXPv9D/UBLkfqCXpjeiX74YI9uKxfjR00wZMaNPZjYFB4Y35GBpqakjZGnTP1NQYhjrGMCa4yRaNDaKrX9qQeltrUNcge30x0kP116JzYBANtTVon775726Uym4cJP8EkiDCcFcPenqpoWSUqqUBda195IjY1lSJAuJX47Qeaf7p35EetLZRHURe06gkcrSjAYEulggPs4GxVQAqhpkOaZnB7k7SwMklU38P2jr6JMcQjaCxpBilpbXon4ZBNNYmkdvaJy0vGu+QnNd3jaCjqQYNvbP3mFLF3agoLERFTRv5G6JhEkOdveiT4DqF1oY6NHTUI+ODLl58dIX1BxNYXnoDs8/lEj/HB1qJ/EYMkQGXyZFedLVK63ion+itbZHK7G+aruNpuyV6FvezqUm0OMg2TylRbxGsHl/Ey9BSkCujNReqQw1w9vQxnDxxHm/M0zGg4A9uJYzmJFoJlLmODY3ApibRjh07wDflGOzcuRNsW4s4MdvYXhM2Lobtm5pEFRUV4BvHQNgGOIkWgwAvwxFYIgKbuidaIna8OEdAgsAmJ5EIxX7esPHNW4HRJzH6OzvR3jfEHqEusQmKMdDVReQNSoeW1ZAmJtNq2tvb0TMsJtN0xshDUPLgkjynmZ4foZqkznKEfwpDVNMqDYkpsXJqdBD9ZGbESlq1yUk0gYbsdATHNiipkoWiSYUNzDz8mT+zeAJed7/DmevuIHMZNBL8H/2A05ecUK+utL50GJ7fjWehbZhsz8Tz736PG3bFakkRDZUiyjdn0bO3Jwf6yYNRzYeJlnwkh8ahXq1/hKXZsblJNNqM5ARX2AVnI+ZzJlrZw8TmTBjq6UHvQySKpueANuaH4u3bt9DT80FSNXlqQiaE6l/aiX17TuGidTBqemUfRDYXRszkT6jskdRSVZo7TLVsYWX8GhaeqTM1N0Imhuo8fQo9s1C0sAcybVnw0Sc26Jnic0E1YsId4BiVi0LPj7B0ikQH+attKfCBGZFnSeSZuArm9XUVwILabxyIXJl3FPoQ6WKKhzovoaVlh9AaOvWnH5Ef7fH+0XsYG5khmk5sJaE+zg1GxqFk2o4IdfEe0LX4jJ4xSZLkZyDPEib+iYgNikRGgXRCKpWV42tFbNaDS8z0awgTTXC31IWurjGM3fPIw+xhlERZ4PTOH7Dr1gt8jK+dFUqPJpsRak39NkF40SD6qpJg7uKNjKJ0eLzXg1OMdBqQpNBwAfw+0DrRg2NcKdraSxFo646scuKXqAvxn13hmlqI/AAL6L33Rlnv9B9ebymc3lEdLkgmU46WGjY1iQYrUmD2Sh85jZG4fN0GZBIy2lKD4G1jhddv9HDj7AM4VJKpm8Fv8cxQBwYWb3H8+HXohLSQx/+1eHHot/j26ju4BSShdWCWRI0x5nhh8BrvLfVw6sQ1aAdK58uF25zHzrtmiHDUxuFTxijrF6GnwAuWRrp4+s4SLy+dw0VLOhdOjIx3l2FqaYX3OtawtA1FdMgTfLPzCfytdfDMwAGJjZPIdLtC5Jki4tNLHDlpiEIy1623MBp+1mZ4o2+Ep1cewSBletrAVBsSbG/hhpktTN6cxh+umaCBdgX9GXj24gK0dO3g/P4BTt3/jO6eLuSHOeD6nuNwrxOhwf0FtK0j0DBzjTSOXEtDuCVHIDLIBdofS6ggpNjpw8TBBa8vHMY18vCzsaMGvu/JxN0PjrB+cQb/cMhMMg2oxv0Ofjh2DibmLgjLme2XJ7orkGRnDP2Pn/D82AE8927GQEUYbpw5iouvPyHAVQ9v3pGHqrTV9+bATus6DF2cYKN1BreMw1BPLjEtbx3G48+dELeTCcEBL/GX3S8QluQArTPvEFzch+GGTASZG+CtmRWenb2CZyHSPzgqcrFhXhJ98cUXEG7V1dUSPVu2bJHEX7x4ETSO5aHnNE1ZoOm6urrKklc8frguAPffBKG/xR/PneJIBQ8hzvQS/uUX3+DQwVt45BBBbOqC6b2nsMsg03C6EuFg/BQxjVOYGJuAv8FLJNI/c2GYJDOT9YzxIZlMOu1Ng73hQ0Q2TGFyoBy+T14jiM7mafLAxUf2yOlqQ7SNNh5IZlmDTGO5hh2mmWTW5DBa87xhb/EYzhH5aGkdQHXQbWy5ZYt+MjF1nKT391Uj+Plr+NHpd60+uPLIBmkdPWT2+H38/F//hIOHbkLXLRpl073rSKkHnjx1Rw3J3h5ojnf28egj7zg1RdjD8I09yN8CKr0f4LJ1IQbHxzEyKULCxyt4TGZ71xcXobJhYnoKFMkoroanuRM+Z6QjL9kZVhlkck5HEI599ScyyfUojp57hfCmbvQU++LqA0/JfLsS25vQdk+BmExSbQq0R1BqKREkGzqSTfDnf/0SO45cwNWnVohsI/d7nZkw0L0D87BmDGaZQ9cyCcPDEyhwPoFTz90kNsXp6sHCPhtD4l746d5HTKeYvOowRV4JuYYfnoeivyMN7vauyC/tRInfY/zif/4We45cw1MLX+QMTM/ZkzVFrbMFSaRI2s9+9rOZaDc3tzVFjBnDVDio9X8J85IpFFvcw0u3WIimupAUaIozF7RhamIMDz/yDzuYi/fat3HXIgguxs9xbusVuJf3YKo/Ffo7zsHSuxjl5HJt5k96MAcfjZ7jlmkAXM1f4tx3l8nrAJSAMbi/4y7MvN1hcPsCXnplQTw1iFgXXZx+aQ9/MvNY69R9hNYR7kUYwtDKGG/JDPA3RiYoGBpD6O090Akrn/FqqpZcYh17BRMvDxjeuYBnrqkQTY4gJ8wUJ848g5GJIcIjKtErlt4cjBRZ4+wdXThGRkLv2AlcuWONYvJaQoOvCc4cfgsHZyvcv34DfqWz12yV4bo4eJb0evlNRM6Magyk2eJTXB7yi4rx2fgNgrtIL0wm0B6+eB36eq/h5RKNYvICXl2iDn46pwu/hBA83r4f9w0C0EBmrhVYPoPWRVOExnegZ3y6pyTiGxLM8P2J6+SyUg9Bftmo6ycv16Xaw9bYEtlk5mvE69/g0rsAZNSPozLkOplpbgxbT1P8dPIUDIisia4QPPrNSbjn9aGvZwAul7+FQYYIfcTeF6/vwta3BEVpn3DkxEMYmb4ncwLL0Da6CiRivQ7d056FnVNiJSYmyvRENI6lM7KxnkjYgwlJSY+FclnVCfMz3TQfC/SY6lAn5If5SP6BG5OjEJpSIvlXG6kl1+CPH+GZdQDI5F4SyOVMgQe0tY0QmJwPN3NdeJHXjoFG8qKYNt7bp6BOOktyWvUUGos8SX4D+CcXkvsBPXgUNWCyIxOONoZ48eIFLN2LMTbdKEd7y2Gj/xLPn5PLvBrpzOre0ghYv32Bhw9fkMZKZ1P3IovcQ1WRCZssiBtT4On6QSLPwrUQI9OX9qPN2bB78RhPTdxR0im83m9FtJsetM1DkZAQDjMraxT196I1NwAvX1P9BggmLxbS0FHXiJHRFuQ6P8Vjg3g0CQhE07sK01DZ3IaB/lakhcWQFwopESZQGmBCbH4Eb/oaCA2TpfAye4m3TilIDPeCsb0bGQQRobfMG8YvdeCSLvcm3EQ7Emye4fETPYRN34x2FCciLrhIcglXluIJe49Y5OalICbEG1Y2Znhw7jhekEvRVArdaClcyT2kSwIdaulAqms4wYBYRq4CXKytEVo+gKnBGnjqPMGTtzbIaJjFkxRYdFiwJ2IkYJdptDELGz0lBSOGkEQ0TtjIqYXCvEIZjGA0D9XH5NHy7JjqF5JE3g4qj8axQG1htrM984Hl4XvFCFT46uK61m0Yk1cUpid0K864SrEjpHe6cGAb6VFO4sohbbh41pAXLlYvLEgiedPkG6+QGEIS0QZLz4WB5aUyWMNme9bA6TkLlDSMiMJ4ls50CPWyNL5fPAJTw51oamoi7zMtXsaylhRNoaulCWVlZWho6Jnp1ZdV5zzCZ1usgkyKGq6mSCTsiYSqhToXIhFLp+QU9lJUHu+JhKjy4+VEYNlIRHsQ1oswB1hPRM8pWeR7KhbP8jOS0HNKOnmiMEIrIySTw/ccgeVEYEES0cbONtroWcNlRgmJIX9ZxcrRPSWAfF5hOk2jgcaxICSRfM9C7aCBXtKxS0FWju85AiuJwGyLXUmtGtRFezv5HkqD4rkojsCCCKxrEtHeSNhzLegtz8ARWAYE1jWJlgEPLpIjoDYCnERqQ8YLcARkEeAkksWDn3EE1EaAk0htyHgBjoAsApxEsnjwM46A2ghwEqkNGS/AEZBFgJNIFg9+xhFQGwFOIrUh4wU4ArIIcBLJ4sHPOAJqI8BJpDZkvABHQBYBTiJZPPgZR0BtBDiJ1IaMF+AIyCLASSSLBz/jCKiNACeR2pDxAhwBWQQ4iWTx4GccAbUR4CRSAFlzegJCowrIErrke6RNVajpIAu+NxfAyykYZS0y62MpKM2jNhsCm5pEPQXeuH36NE4LtneuaciPe4dr258jaaAPIQ9/wFUL8vXtoihYvjaAd7Vm1irbbA1tI/u7qUk0TL4gEOjhAQ/BFptTR1YzbYLr7fvwiyW9z4Mj2GXyGQ2ttcghn6WnFBKLJjE6Okq2CYyNjWJiSrq2FI2bIAsdiqZoGtnG1uqaUxu5Sa+8b5uaRErhnhqD7/1f4PBdB6QFOeCi9nt4kS9od0lWCBxGmONzfPenLbiqrQtz29v4ScsHfbWR0Lp6Ac6ZdfCyvIlvv/odHtlESUinVA9P2BAIcBIpqcYUfyOYhdWQbqcKweaBSGkii0FLQiv8jC3g6eOPtHSyTG1tMkxPWCKhphBZmekorK+C7VMdBAT5I7e+QLKYuxIVPHqDIMBJpGZFtmQXoaaSLFYf5ATXXPpJiCGEPvsRJk4xyK/uQld+ISrKXGHl5Y6QUuna2mqq4NnXGQKcRGpWWMHHmzh7/CecuWaGoIxBSemgN9/huGEYesnlXrLeQRw8sgeXyKVgQrE0XU0VPPs6Q4CTSO0KG0VbWxsaW8bQVVaI3MRguIYkoZx9W2WqX5LeRj83wsOmQGBTk4gu+qju5uvri8DAQPj7+8Dx0R78xy+/xGEjO/h4e0pk+fn5SdJpHm9vb76w5Cag0aYm0ZkzZ7DY7dy5c7h27Rpu3ryJGzdu4Pz580plbYJ2tKld3NQk2tQ1z53XGAKcRBqDkgvarAhwEm3Wmud+awwBTiKNQckFbVYEOIk2a81zvzWGACeRUijFaCn7jGundmPb1lO4YpY2PYVnCuMTwq9yKxXAEzYJApxECitajP7KUJg+uYr3sXkINTuBPz/2B6XOVKE7dP2zFJbikZsTgXlJJPwcJD0WfuKRntOv1LEPbbHz+T79SPOzz0qubbinkOPxBvc+lBEzB+F7bz9MEuslJrf4f4R/RATySuvAZ8at7VpcKesWJJEiQ4QfGqZP/NcHMRR5oixOhIqYV9hx4Dreu5viwXFTpLXQeT3DSPZ2Q5CVDUI8U1CnrDiP31QIqE0iYe9EexZ2Tokl/+FjGsfSGdkY4YQ9mJCU9Fgol9WGMD/r9Wg+Fugx1aGpIBY1IzHAD95OOtC2i0L/MHnbTlwK9+BwRCSlwNc1S3J5pyl9XM76RWBBEjESsMs02piFjZ6SghFDSCIaJ2zkFCJhXqEMRjCah+pj8mh5dkz1C0kibweVR+NYkP/aOJXLfGB5VNkPJRnhwqnLCCDdzlhhBJJzC9FUFQL9kGxVivM8mwCBBUkkj4F84xUSQ0gi2mDpuTCwvFQGIyfbswZOz1mgpGFEFMazdKZDqJelaWo/NTlJXgEfwygZVehMz0BZZQXKsyNgE5erKRVczjpHYLbFKnBEUcPVFImEPZFQtVDnQiRi6ZScwl6KytNUTyS0jR9zBBQhsGwkoj0I60WYYtYT0XNKFvmeisWz/Iwk9JySTp4ojNDKCMnk8D1HYDkRWJBEtLGzjTZ61nCZUUJiyF9WsXJ0Twkgn1eYTtNooHEsCEkk37NQO2igl3TsUpCV43uOwEoiMNtiV1KrBnXR3k6+h9KgeC6KI7AgAuuaRLQ3EvZcC3rLM3AElgGBdU2iZcCDi+QIqI0AJ5HakPECHAFZBDiJZPHgZxwBtRHgJFIbMl6AIyCLACeRLB78jCOgNgKcRGpDxgtwBGQR4CSSxYOfcQTURoCTSG3IeAGOgCwCnESyePAzjoDaCHASqQ0ZL8ARkEWAk0gWD37GEVAbAU4itSHjBTgCsghwEsniwc84AmojwEmkNmS8AEdAFgFOIlk8Vu2sL+4lfvOvX+KASyE6497gF3/333HRsQxkjaGNEeoCcParf8P/uuOHzqpg7P3n/4a/PPBDzwbwjpNo1StxBK0tZahrzoTHFUPEkBUhezJ8YOgZg8ZuBcsVi/rQ1lGH5h72fctVd2BBA/raClDRUYmox/pwTmlCf1sePF29EVvFvsguFDGBzpYiFDf2CSPX9DEn0apWzxjqSsNh5RmHho4a+Dx5hCiymlCxvy9CUtsVWyYm34Qt8YZdWBZa1sESrD0NcTCy8UJ5exfSTF7APiId7ZnhcPOvVLJuHyFR1We4BYYirWl99MOcRIqb6orETnbWI9HTFiH1tMcRIUr/EkwCXOETnYt+2tGIJ1Ecr4ftu7fiu7/uhVlcrdSuiU7kuFjCNLSYlFrLgfhk+gDWaZ0SI3NtnsDazwZuoWmoF3ZCXZl4/1Ib9mld085MoCLAHHqOcVgP/REn0Sq2wYoIE2ibJJPFiaXB786/Yf9jJ+QMTkeI+pH0+QPeeSUi1vgWjANzMcbsLXbEK8cU9Iyu3X/r0UpPvHjljeoRqY35Vgdx8d4b+FUJLlPHO1EfZ447T2xgF1iNMdH0ZWpzJFz9YlDSvrb/Jmh1cBKxRinc95bD38MWpqam0Ne3RFiV9P+wrzQalpaWsLKyku4/uCKtjlFgVkB/VSb8XJyR2jAyG6ngKNzoLHRjm2dSSuI+wTi8fOZceiDCSH8JOmoqkFPQhYlJllyOSDN/xNf2swjyyYox1BYmIrtxfr2SAn0VCCS9oJmZGfHRAqGVvZLo/rJYWR+tnJFSI+w2iJruOoR+skJwbquSSzKpSaUud/HILQGiaZ73FPhDl/whCEP2p3O4cfY6ju3Zhy+/vYfElu7p5D6k2rnAO71FmH1NHnMSKaqWvhx8unsGu26+wssrZ3DE4DOyG3qRbX0S13Xf49Cv/oL95x5AT+c6nkfNvTHpr/aB8S0dOKR1KJIujZvsRrjeU/jVzCWhsFB78kec2b0PBw5uw3GDGEzMJI4iSvcojOKaZmIgGkC84108DldhzKsvH873zuKna9p4de0sjrwPkviY//E0bugZ4PB//gX7zhAf31wlPrKucdr0njw43L8Bk8CmeUg0gSzLl7CJKZonD9CYHgCr1/fx6//nC/zNTl0UCvhabHMNLwKKZ/1bo0ebmkR9mc44cfUGjN1d8fbcXlzVi4Hk/3g0F5ZPzRDRMIz2JCs8eKiPzK5RDHY3kz/7ClhYkK9CFJJ/+4EaVAxNYHR8XNBDkJpuj4CpiR/q2yfQQi5VDl1/BDtPOzw4tBePPmZLiTCSCa+bDohuH5U0jY6ODtTW1s7ZClPD4O7uLtn84nLQ0tY605TC9LbgTSj95MskBrtaUVeehw/Pj+LWpywipxE9xLbODFecv3mb+OiGdxf24bJOpNTHsXxYER/DagfRnmqDhw91kdE5hiHq43g1PlhZIzif+liN0q5+dHd3Y4h93GykBGGePojMIr0gWZf87v2beO3kAavbB3D8nicaJFdrLYh9ZgOHWOn6gP39/XN8o/729fWhv6MeqaHuCE3OR3NzM0Qi6SVcufNVPPMvmfF3rR5sahJ15wfj/cML2H3NATlZLtB5GiK5kZ0sscPhPd9i545tOPfKHrlNgzPPa7qiP8LIwhoFrAPpSEZ4UjJoe2KhN0ofui4RaCP/qn3ko2CPr1zEqZeeyElywtvXcVISDafA+ZwzEnuldzlv3rzB1q1bZbZt27Zh37592L9/v2Tbu3cvtLS0mBokWp7AVadCct6BcHIDv3XLX/GLf/l7/NOvviZyjuFjbB16KqNh8vgidl2xl/j49ulniY9T5Y44uu9b7CA+ntX+iJzGWR+74xxgYm6FvCRB+XMAACAASURBVOleoa+E/NkcvQzHLOkl30RhILy8vJBNfB6vSYWb8W1sOWqOnFJv6D/xR6vkkrMeQTet4Zok/a6Tn5+fjG9CX7dv3z7j48GDBzE0JFXcGvwQp6wSZvxdqwebmkTo6YK15UN45o+i+7MWnlrHoae7HUkmt/DSKRFNJcF4evMUfKR/pqQOx5DhZAwDg5TpT0+SLxZlJyEv2g/B8emoGaA3xWPIc3fGB89oNJGrqonyFOhZ6CK8YgzVnlfw3DYNHc39GJtIh80RGyT1zQwVqN1GAl9+DS2PgtlyYz0IMLuMF+Gzl5Hi1hrYmN+DW94IesMe4OmHWNKrdCDZ7C5eOsShsSwMz68fg2clEzOBTBcjvH+fPOMjelLwOT0VcbW0h5hEWbgrwc0XJb3k05ukh7J7fxKWKYMYTHiLpxYBaKruIZdwdfA8ZzRDIiZdnX2p4zlcspW9h1Kn/Erl3dQk6sz2gvFDI+STG40o4x9w4K4dckoScW/LL/HVJV9gtAnGl36Fbx/6Sp+s92bg5U+/wbYHXmiU/FlOIT85GD5WdvA19kBsHR2AGEaC6RNs/0kbyV2TqPIjDfKlA2oIvzye/hanXngjpb4PE+IyeN1+h8/Tgw/9eV54+Og++bwlucQp9MdzsrKrlfB+R0GLCNX5K/QiGmdTCIlCrK7hWdgsiZoTXWHx2Ai5xMdYkx9x8I4NskqS8WDbL/GH814QjbbA5NIv8c0DH0hu6fuy8Hr3l9h2n1yWTd8KDWUFIyzED8WSgbNJlATrY9tvziGwlvS0ZSEEIy0kkbQ8Mkhw6rYunBO7CYn6Ef1MBx+jyqX2taTD+u1tXHVMRX9zDkyuXcQr9/RZos56MXNU6nAB2oH0a4VrO2xqEo32NaCurFNyedXXXo2svCp09LShKD0NOUXkhl0sRm9tLtKL60j/QsJoJ0rS0pBWUEXuD8i5uBOx0Z5wDI2Dn1s0Glro/Y0YAw1FSEsrJh+qFGGovR61lbRRkU+zNJYjr6ReOqQtHkeI7h4YJksvkUYbffH+yCuYl/RjKPcjrj3RJSNTbKSKFJ4TuhBvaIbAGvZshWQQTaKntRZNfbPDDyM9TWio6AJt//3kgW52XiXxsR1FGWnILmwkLlIf85BeVAvJ3dlYF0qpj/lV6JeImUJpsA/8vOPRNX1RO9ZdTfzLQvPwBLlHbEdDabuk7FBvA/LzytAxrb7A9hSeuCdLLR/MhcfVR7jhlIfh7jSYvnpE0kokds1xTRIxgWwLU3gUzd4DKs63+rGbmkRLhX+SkCI5JBB1Dakw8/VD2+D0WK6KgktD3+CZa9107gaEvNBHTGs3ij0c4RRWMu+olqjOG3rvQlDaO0sYFdWqma0XuaHWeGichOqxcXIxp3oYybPEww8p5K+EhgkUWJnBKa4ETWTGgqtLirTnUyZuOAN2Rp8QVr72H7dyEimrRBXix9rbUZiWgbaWYriGxqB7TNpcVCgqydLflIZAG18U0lFycS9C3z2CW+JnJEUlobyNSZlCZUEqItLrMTTD0TEUuT7HE88kjKrTqplItfaTKA8zw0tDT1TJjnQvLEXchFBT8pythvbDYmSSIW+HCH+kxUQgoVw6KinqrUeUh5Xk2VtYTss0ScVoiTWHhU8k6e0WVrPaOTiJVrMGJkdREmONT4klknuDsEdbcMfUCSHV7NkTuXEXDaMpmsxOcIhCBRlxpmGiNgEhIelIapkePpNGr8nfpgw7OASngk78KbS6Ae132rBIlk4DogZ35Ljg+avXMLpzGO88kqS9U28NsqIj4JYze2+3Jp2bNoqTaJVrZ2KkB9nR0cgprEGq820c1o+cmQZE59NJQpEbfONSILk7GGxBJXkelMZuPFbZ/oXVk54sLRJxaTVoiNPH7ttmaBJwf7i/Dp8/vceFMyfhnJCHQXJfV5IZgZi6IdBvTa+HwEm0BmpJPDFBvgs7jikyb2xkTDCvjNg20lWNmHdnoG38AXbpDZicmiC90zppXdPYiqfId29Hxskgxhj6RmTv4bpL3PD0qSl0r1/AK+80VJNnT2PjY9JnaWugblQxgZNIFZRWMY+4LQ1md+/iwYMHeO4reCa0ijZpVPVgPmyfPcD9R3qI6ZTeJ2lU/goI29QkOn78ONbydvLkSdy4cQO3bt3C7du3JccnTpxYss2nTp3C+fPnce4cea4zfXz69Okly10MltevX5f4x3xUZMcK8GBJKjY1iYKDg7GZttjYWNAt2OEFDv76b/Ff/nIHdtav8MPf/xf8/XfXYRswF4/4+HjExMSsKk5LauErUHhTk2gF8F1jKsbRLXlKPII4bT3oe9HZAF3wtXwH86TZETMZo8UDGJS9TZNJ5if8faLN0wZEbYgOdUN4uvTVgkpXc5h7JqC1IALO9mQqjhIk2iuC4BwQgmIlHFNSbFNF855ok1R3a4w5THxSZrwtcdKHXYADgsPCycuD0kmwou50mBtfkdwrmfuT4WZJ7lHUxThA1yFJOn9wRgI/YAhwEjEkNvJ+qgLO+iZwT26YmUpU5X4bzx7fhlHy7At8fenm2PHUEI6vb0HHwgHTkwowXheFwKBQRNevr6H1lapSTqKVQlqhnil01RWQyZxpiIyMRHJJ4+ys5tEu5NCJoIItr6575r2mGXFjgyglE2YL6nuVzmsbL3CHg7c/UmemEpF37bLscdPQGa1scgQRSF+G6xvtgai9CLmZ9KU+RhryVq8/uazzL2OPf2fU8wN+T7TKbWAMmR+v4k+//Qo/nTiJbYcu4X5YncSmwbhX0HpyH9u+/E/84hc7cOLIH7Hrbficp/ji3lIYnd4G7U8V0lnYCjxqDLWDq3cQBC9NKMhFoshaDhZ3TuPxc/JMyiYAaYKep9L1Nd45fEaXetMDFevZYLG8J1qJCp3oRrKfCZ67RSDdRx+XLuggsprecYiQ4/cBZh/TJFYEav2IM3ZFkuOB2nQ0DA8i0c0ID81JHHkomVTZPPfVgalmpPh7wCucTArqyscHSwPYRSchxPAOLj/1QBt59l/h/hHv34XNP2uaaBX3lSLwoyU+fPgAm6A0dAkmF1R6voC+iz+al33Cq8T9dfXDSbQC1TXUVIuGFGP8+bubcInxgsVTY9iFSvuFYJ3d+PmvtuDIrScw+BSCTuGs5cEuOL89CdtC1pr7UJjgAdci6UAANV3UlIQw748IJwsdTtYkwe+DFr7e/w7xWU64d8EWNWSxx0SD9zDSTZq5VIyOjlb4qvaBAwdw9OjRmW337t2gaz/Q0BWti0fWXiBLMvAghwAnkRwgy3VaHXgTO557YYC81RnuQRY6SenDaF87jK/sg3VWJby0tuCMVaqM+oGaz7C8a4/8Wc4gz8MYLumVaOqUDko3pfrik4UbCkbJjO/BCXgYHsadT5UYq/KArrEXWntbEamvD5N3s697T06ShU0GyevcchtdJIQuHsK2uro60Lw01Po9wm0jO9QKJo/KGLuJTziJVqTy+/FZaw9eBtWjvyIE2uT4rVctsn1vYuc31+DbJEJbwA384eg1RFdK3sEmVpHXzI2O4PCVD0icvoYa6qlCoLER6Z2M4Z8gfe26Ktoc5364h8AqMljQlIsPl4/Dh6xAXON9F9ee6iKCrCeX4WIDY/3w2SHqoQayKKQ9bMMKMTLUhhh7e3jFFym9p6IQ0cs5PSdffjmnoL1wEikARfNRvahOyCaLtI9CNNVNLr/cEJrTiLIEB1g5uiO/hky8HKpAWJAPEuhiDJIwjJIwaXpWk7Q3aKkiC927RCE1OhlREdWSXCNkIfxPVk5k3QayWs9EHbJDckEXDR1ozSWLxvujsF+M1nArct9ljwp2VThQAKeLp/HD83D09RTC6Mou/PQmAn3zDBpUkIezNn5kWd958kjt3ny/nETrqM4LvcyRXF6C3JxgBJWofl01WRcKt+AIJDeyIWsxyu0/wi4oF931efC2C0LxzHC2IkDqEW7nRhajr1WUuOnj5iXRF198AeFWXS3999uyZYsk/iJZkYbGsTz0nKYpCzRdV1dXWTKPXwCBXB8/1LVXITjIE5FkxSDVQwcSnRzhFl03U6TQQR/W5NlPRXoIfBJmHyD1dTehqqYdfaxDJCWGSjxh7+qO+BkSzojhBwSBBUmkCKWf/exnM9Fubm6cGDNorN2DEbKwok9IPIrJy380lJM1GkzNHuJNYMn09B4aO4qG3HCYG32AP+PbRD9yguxhEVYxd3idFuFBfRKxXofuac/CzimxEhMTZXoiGsfSGdlYTyTswYSkpMdCuayOhPmZbpqPBXpMdfCgHIG2MvJ1ibRy0EkKHSGPcfDyUyQLlvIW04XByGL1aZ/NEdgglVObG4WgzCrUCofelavYlCkL9kSMBOwyjTZmYaOnpGDEEJKIxgkbOUVXmFcogxGM5qH6mDxanh1T/UKSyNtB5dE4FqgtzHa2Zz6wPJtvP4mhDrL6KnFcTEblipsEa9bRONEYegrSEeCoA7PULoxMitHX24FuPpgwb1NZkETypeUbr5AYQhLRBkvPhYHlpTJYw2Z71sDpOQuUNIyIwniWznQI9bI0vl8EAuNFsD13BH/9+s/4+qY5slr49ARVUJxtsQpyK2q4miKRsCcSqhbqXIhELJ2SU9hLUXm8JxKiyo+XE4FlIxHtQVgvwhxgPRE9p2SR76lYPMvPSELPKenkicIIrYyQTA7fcwSWE4EFSUQbO9too2cNlxklJIb8ZRUrR/eUAPJ5hek0jQYax4KQRPI9C7WDBnpJxy4FWTm+5wisJAKzLXYltWpQF+3t5HsoDYrnojgCCyKwrklEeyNhz7WgtzwDR2AZEFjXJFoGPLhIjoDaCHASqQ0ZL8ARkEWAk0gWD37GEVAbAU4itSHjBTgCsghwEsniwc84AmojwEmkNmS8AEdAFgFOIlk8+BlHQG0EOInUhowX4AjIIsBJJIsHP+MIqI0AJ5HakPECHAFZBDiJZPHgZxwBtRHgJFIbMl6AIyCLACeRLB78jCOgNgKcRGpDxgtwBGQR4CSSxYOfcQTURoCTSG3IeAGOgCwCnESyePAzjoDaCMxLIuEaCGttMRC6JgOzT35BFCEKLA/ds3UZhOlLORauAaFMjvy6E8ryzRdP/VvIfpZnPjkrlUbbCsWa1tF8dUPtoX4tNlD818L6GvN6IHSQgsEWE1ms05osJwSP2kkbq3yg9rJ4VSpUvvxC58pIJMRtqSSijZH6yhqmIptoOrVFqFdRvpWKm89WeRvUtVkd2fK6lutcZRIJGwx1hFYcBYBWMm0o9JhtzFiaxuJYXpomjGN52T8pTaPyhGWFhGH5hXuazsgijBceK/sToL4we9i/JpVFj1maUD9rrLQMzcPKMF1MFt0zEtPyqshiMoR7WpZiQcvT/XyB6lQUhDbTPEwOlU3tp3E0Dw3MTmE+JlNYJ8IywnLMV5pX2GaYHlqO6mCBngvTmG1COxjG8nG0nqg+FoTpzB+Wtpx7xahPa6QOskCNZT2RPID0nDlP8zDH6F7eGRrH8rLGSs+FwFKdFDj5sswW4Z6WFdopTKPHNI1uzCb5dOE5tYHKo3bRMnRPA42nx/K6qExWwUI5QnvmkyW0icph+pgsYSNktrE0RXuhXkXpNE4oU95+oQ3UV6F98vJoOqszWo61DeYvTRfqEpan+VndUpvZMZVB0+SD0HfhMdXFbFRWVl7WcpzPskSBdOog24TOCStL6AgVIQRXmI+JZ/LYnlUE3TNAaF4KLM0j37CYHLanZVglUBuZXBbH8gnJzeLonsazMnRP7Zf3iVW6fDzVIcSFyaVyWJAvw2Qx/4S6qS3CIJTDGg+1j5Vh2LEywvwsju1ZGbpnNlPshPhSecJ8iuTRMiwP069IjjyJqB5Wju5Z/Qh1CNuOonqhvjAc6LEQW3kbaPpKhdnaVqBR6KAwWRgvdITmEQIhzMfKK4pjaQxoumeBgkM3RYE2BvmGpygfi5PXzRokS2cVJO8Ta/jy8UslEWvMTL9wz7CgNgs3ITbC/PRY3j+WLsRJaLN8w2P+s3Lye1qW1YWwnpXJEeqispntDE8qX2gzk6msXmh+oY3C+pC3geZdqbBkEjGH6Z4G2qhZ46AOUyCFQVGcMJ2WlyeGEGiWl+pgelic/J5VOI2ndlDdwsAqjcYJ/RBWDk1jlc7y0DgaqDxFNgjtVSaLxgvzSSUq/6W6GMbKcimTx+yn5egxs1m+4dFzeeyFuoSkEOJJ5bFyNJ7aQW0V5hfaT49pGg00LzumMqgsWpbmoYFhznwXyhFiK/RLUnAFf5ZMImorA44Cwpyn8ayh0HgGLAOFxVHn5fPRsrRCWR5WQTSeBvn8NB+VIx+EdtE8igItx/SwChJWDi1D8wgrmuWncYr0MpnUblVlUZk0r7LAbFOUTtOYTXQvj5cQc5qX2SxPIipbKIemywemi+7pxgIrR2XTclSnEB9hXdByDE96zPCiMlgQxtE8jETUN5qPpstjy2ygeyafyVvO/azVy6mFy+YIbGAEOIk2cOVy11YGAU6ilcGZa9nACHASbeDK5a6tDAKcRCuDM9eygRHgJNrAlctdWxkEOIlWBmeuZQMjwEm0gSuXu7YyCHASrQzOXMsGRoCTaANXLndtZRDgJFoZnLmWDYwAJ9EGrlzu2sogwEm0MjhzLRsYAU6iDVy53LWVQYCTaGVw5lo2MAKcRBu4crlrK4PAGiCRGL3lJSgpKUFF6wBEK+M318IR0BgCq0uiqSEku5tA+8pjaN0/hz33QzmJNFa1XNBKIbCqJGpNssOLy7pwqaHuilFWUIx8x+cwcUpEpJc3zHyyMLBSSHA9HIFFIrCKJBpGsqs+dC0KBKaLUOdyBY+MDBGdHAtH20R0CFL5IUdgLSKweiQSdSHaQxdXPSoluEw0tWMQEyhxs4SJySfkViXDM7KK9E88cATWNgKrRyJCmLLQD7h59xE+ONlA6445OglW+RavcefwE7iml6JlZGJto8et4wgQBFaRRET7SD/inM1gYGAAg9BUDJOo1pzPcLXzRuM4rx+OwPpAYHVJtD4w4lZyBOZFYBEkmkRvXRny8vJmNrqIXnZ2NkpqWjGi4k3M2NgY4uLiEB0dPe9WWlo6rwMqJYqH0FRRIrG3qKwNY7TQYDOKCvMlcdXtIyqJ4Zk4AooQUJ9EU0Ww2vUd/rTnDPZ990v83//v3+H32/Zi52//FTuP26BYxaelPT09OHbsGPbv348DBw7M2Wg83aysrBTZrV6cqAHuN7/F3/7NP+L4mzj00NL1cTj2m/8Lf/vft8AktlU9eTw3R0CAgMokEvf2IishB601wbh31xhZ5AamO/IJdu3SQiEROJLvBgejPMnggEA+0JGNqNxqDK3yPc5gzCvs+ekWXOtYVzmOiMeH8cQmH8MsSsZwfsIRUA0B1Ug0PgDvt9rQds3DwEAnqjvpI9ABeNzejn1afpJnOeNj3ehqHZ4742CwEQmeOnjpnoFJJTbVR+njyuGt2Lb9e5y4b4q0pimND21PpZti366bcCiTsrk9yRxvrMPQPqXEKB7NEVARARVIJEannyFMLRNQJexNBovx6syPuOVTv3CDHyxBoP5bfCqg429zw1ixPa7ec0R6ZQo8rt2AnlUuhKrmllA/ZqrSHXf23oN7PSDqTYOtnhX8CrvUF8RLcATkEFiQROLeWLy78QaBubITcLoyLXDzxCk4l6p2LVQXqov7hv6oldzVy1oxlW2O3+2/CHMbG9ia2yEsvU02gwbORG2fce/7s3AvbELKpzfQd88CH07QALBcxELPicgMAqtz2HbXCSNylz0FNlex56QlikcFKIq7kOb+Dvfu3YNjTK5MIxX15cPk6k94HdcnKEAPxahyf43r5w9j13fbcT94mXqHiRQY7PwaF7QMYeEUiSr6nzDWjhBTQ2hpaUHHxhMNo8ouOOVM5qccAQEC8/dEw3kwOXcZ95wLIeTQ5HAxHC//Ett0gtAkYj3RIDKCbWFq7IoQT2O8OHoVzkVChg0j8OUJXNGOlJkPJ55sQPQTU/gXdqIp1QZ3b7iiclLFIT6BIwseiivhcPAX+OX2pwirkV4s9jZGQ++CKQJCXaF76josI+pk/FxQJs/AESAIzEui3kRL7DtzC1HVsv/QhR7X8MNv/hf+ff9tuOb1TgM5hb6uTvTSrOPlCDf0RGKX7LVbe7wxLp25hoDaWUr2Fbjjxs7f4KxDDrrLg3Fp+37YZC1DbyRqQag+mdzqmj9DlMmJIXQ3N6EiMQAWukFIrBzkjYIjoDYC85BIjHTjQ/h253MUKR4PUKysvw35Ph7wyhf2QtNZe1Lx4MRxaPnVKC47HTs1xXq3ebNpJHGyMQR3fvoRJ48bIZ4MNCxDH6gRO7mQtYvAPCTqh8etrdhyzRkq3+Z3N6IoNhJpFRMYb8lEWoPcBFJRLWzPn8M5oySNj74tBuKemnR8jm2SFM18uB3HX4VJ5u8tRhYvs3kRUE6iyTq8/vFbHDJMI/OtVQn0NYbH+PZPW/Htjt04uHsb9FPkS3Yh8P6P+PGq89yHsqqo0HCewfpImF6/hr0HDmH/4SuILeicudTTsCoubgMjoJxEg2W4d3gH7vuRBysqBREGuxolH6jNz89HRUU1+mRviYiUUaS8O4g/7HiDqjlpKimRZBrraURBVhayFG3ZRWjuU/Up0xQGW6slNlfXy48aqm4Pz7m5EVBOoo5SnPn+P/D4sybnlU0gw/A4/vj9S1QouGVStSpaEuxw+kfSoynadl2CawZ9M4kHjsDKIDA/ibb9Ox4Ft8hY4u/vj1u3bqm8hYaGCsqPI93gGP64/RUql0AigUCVDiMiIlS2V943lRTwTJsagXlJdHrrXBKlpKRIZlbT2dWqbJmZmQKANUOilkR7nNu9G7sVbXuvwi1Ttieir2moYquiPALj+SFHQCECyknUWYrzO3+NxyGavZzLNDqBP2zTRsUS5tyMdtYii5CZEnrOlpqDhp4l3HAphIlHcgSUI6CcRMPleHhoJ+56zf9MR7loRSnDSNDZiz/t0sP0pAFFmXgcR2BdIaCcRFMN0Nv9Dfa8TZC+CaoRtzrgd3c39t72lL4YpxGZXAhHYHURUE4i8tgx6PEP+Pa8LRplJhB0Ilb/EXkZj5Bh7z6y7cWePXsk+4cGgaibndEz17OpKlieOYfLH7JW/nlMbzYs7pwhdh6GqW+p5PWN/kxnnDy0D7sO3EdQMZu+NNdsHsMRmA+BeUgE5Fqdwrc/PUaB8C2InkiYX7yH23bhSLC/jl/+7ge89Y6B75uzePksBVUyhJNT3R6LuyeP4VmodJaAXOryno53w/Xir/HltjvwrOiX6JpqzcTN3/4NdlwIRKXKz5aW10wuff0hMC+JhrIdceTsTQQWC0YB6iJh6Z+GIeJr/ofT2HfMGM3keLw9E7FBVTKvP8jCIUZDqA4unLmHKJXnEclKWOpZpf1lfEPmyGVOP4vtLvKG5Ttb5FNneOAILBKBeUmEiXLYXTiHqx8UvNpNZkUbnv4OJ63yVJtvJu6H24MDuPIuBdJ+YJEWL6FYtedDHDhqgFT6jGqyHm76r/AhYxlmjC/BRl50/SEwP4nInUOd2w1svfkR3XIPR8cbIvD0/CEYpqg2xXuiIxlGNw7BJEvQq60wXk2R+jj90yvkEL3lri+h+ylb0qOusBlc3QZDYAESEW/HcmB/+zmcE2X/sWsCHuH4wbuIED5GmhxDe1sb2sjWPSI7f63K5wVuWcShcxXfNejIs8SFLWfgFx0FC6tPyGqT2jjeJ7W5Y1jW5g1W19ydZUJgYRIRxUMJDrAyDkZaD2PAFFL1D2Pv0xB0zxg2hcYkX5z64y788OOfcemWIYoHpflHahLgamCJ0Dr5Wd0zhVfkoL/WG7d+9U/4/pwFPFMbJTo7a5Jg8+QqfvjuKxw+fQ9JzZxIK1IZG0iJSiSi/kZ/MMR750zJu0XNica4+PV/w8/PvUVIDbsrH0dlbhoycshQ3lgmHB98Qkw7ec21twROJvrQD6pYddgmWiOh/cOvyesd6eQLFDRMoTw1AgHxdLSwBf5nrsAslX/MRQIN/1EZAZVJBLEYbZW1kvUR2jLj4eDgAAe3zyhskL0naom1xZGvdpNFEauk7yH1VSCvXnYum8rWaTijaKgZJTnpqFQwstGfFwIH91y0Tsm+Cq9hE7i4DYiA6iRa0HkRhgf70VZdgdwgF7w7egEO6bIEW1DEKmWYqMpEfmIxqsicu3HOoVWqhfWrVoMkGkSqpwnuPrJFWooPDC6fglP2WieRGP3ZvrDUeY9ntgEINLkO/TlLeq3fyuWWrwwCGiQRefTSSl45eHQF58+fh6knHUhe60GEhlRX3Dp7VmLzxZv3EFwqN5a/1l3g9q06Ahol0ap7ww3gCKwCApxEqwA6V7mxEOAk2lj1yb1ZBQQ4iVYBdK5yYyHASbSx6pN7swoIcBKtAuhc5cZCgJNoY9Un92YVEOAkWgXQucqNhQAn0caqT+7NKiDASbQKoHOVGwsBTqKNVZ/cm1VAgJNoFUDnKjcWApxEG6s+uTergAAn0SqAzlVuLAQ4iTZWfXJvVgGBNUMi8UgbLE7/T/zzz3+On//8n/Hbo+aoJqupDma74dL3/4h/+Zd/wT/+j19A61Mx/zjxKjQUrlI5AmuGRCM9PciMiYN0xeI+5H9OR90YWfeOfFuoplH6obGO8gwkRxSptlikcp95CkdAowisORJJV+HpQ8EMiXJQ0yQlUWd5JieRRqufC9MEAmuGRKM93cgM8UF2XR1qazMQ75eBatITNWQkobgol8TVIvmzN+Lj6nhPpIma5zI0hsCaIZF4rAsez7bju61bsXXrFhx+6C5ZKH+kNBQvL2whcVux5Zs9MPxcozHnuSCOgCYQWDMk0oQzXAZHYDUQ4CRaDdS5zg2FwKJIJJ5ohPfTY9jyHb30EmxbvoO2nbSUOwAAIABJREFUY+qiPiV58eJFWVlCuQqOS0pKNFIR3cXBuL/32+nLyFlfvt96GvZpLZIv6mlEEReyYRFYFIlGByqQ6R+P1OoayQ0/vemXbCkhqGhoQ/Eilm5rbm6WlcVkKtmPjWnmC+GN2bGIDExBhZyemiAHeBa08kGMDdv0NeeY6iSanERzWTVZq5os0jhYhbTPuZizwnZnGRqbG1GkjEQjzaisb0AnWwNfc34sWlJ5SgwS4yrnli8MR0BRMyfRXGR4jBwCqpFILEaEBfmyg2v2DIlSAzPRPCWWFddUgNqGBuU9ESFRcaQVdP2zQZa9njcU+r3GlXNncerUKZy/Z43c9gUKzCtNeWJ5SjTioooh/0EVUc5n+BU2cRIph46nTCOgEon6Ij/A0jQcOf1S0oz0V2FRJKJKh2qQ/NEQVjF1895vRFu/goOfD4KDfeFiHYAocmm1HIGTaDlQ3VwyFybRSAasb72AR1rPDDKjA6qRaGqwB8WZaShpHZSZ7zaZ54Cn792R0S3Xk81oACFpCNqnz6tjU5BSUC9I1dyheiTqQ0t5GYg7PHAEZhBYgERTqP50FVtv2WNA8JE7CYmCstAqz4HmQtQ1zl7OTbRmQH/Xd7hukSV3udSDz9p7ccdLeW+UEhgK9oHLhsR0pOTXzRityQNKovjoEsz5ogr5XpH85Vx5lDG09z9BAP0mGA8cgWkE5ifRWDGsyRcebtjmkG/KzYbRgUpkh+ajmX19kiU1F6CFfK91dmChHeEmDrDzK5fpiWj2Atc7uHDTDWUCcjIxdB+hfwzHTh3B8eNHsPfEG4QUM0oJcy39uDI1BikJ0x8kE4gT5wTDV3BPNFxSiECzt9DSCiff1OOBIzCLwLwk6k+zwcGztxBWIXvbLRqrhvPtffha/jnR13/BE9tEtDFyNcfA1sES/qVzmTJaG4I350/BXMk3jHpqi5CYmIjIyEikpRWii8yjW47Qlu2J699/Nec50bY/74dpQqOU/L11qK+uR7KfDh66FMz5Q1gOu7jM9YPAvCTKNj+Bb358iuI5Q9IiDJEJo/Qr4ZLnQ7XS50RNTU3o7psd3+6I9YCtpRXy5pQnAE00wfzqTpyzK513gGG5oRRPjqC7uxvUdqEv7e3tGBon/wYTDSgt9IOBfQB0L/4Kl10185B3uf3i8lcOgXlINAjf+9ux5bIjFjsulu9hA2uLwrn3GxL/BvH5yVmcfBQu+AL5yjmusqbhRgRZ3sOJ/X/Fr3+7F7e8C1UuyjNuDgSUk2iyHjq7vsV+/WTpB4zVwkOMshAdbP/jr/G9litqpG/ayUmYRIrJCRw6boBC2atFuXxr5LTVH7qO6eide2W6RgzkZqwWAspJNFSG+4d+xD3fukXZ1kU+JpyWloa0ggr0KnxOKkax+1X8tOUGIpZ8py7GSG8b6qYvK4WXZZJjMhVpkF6aLSUMtqGmU8Fnx5cik5fdEAgoJ1FHCc7+8Gs8CVnsxdzC+FT43cPur6/ic8PCeefPMYacT4+xQ8FEVckE2YOPEV7eN78InsoRWCQC85Lo9Nb/wOPPst1EREQEXr16tajN3d1dxsxy37vY/ddrCGmUiV6RE7FYDAsLi0X5IfR/RYzlStY0AhuEROMo9jPA2ZMncVLRdt0A8XI3ZpxEa7pdrivj5iXR+rmcm0JneTpCgoPJXDsFW2Q6GnrXw+jFumo73NhpBJSTaIkDCwsjrMmBhYW18RwcgeVCQDmJ5hviFvchJ9AKxsbGMvcU7969g29iFRQOxs3xYO0McQ/VpuCjlRV0dHRk/LH4EIiKviWO6s3xm0dsNASUkwjKH7ZODJcjykQPd7XlBhjuXIZPUjWq58zmVATbWnnYOoXuVD9o330uQyA6eKBz+wlcKkYUGc/jOAIzCMxDIkDZtB/6PlFmRBlmJ/hMyxtpQEdHCwpVaXdrZNoPeU8XxTFJSMlTMJSf9xkBtcMzYPEDjoAiBOYlkbIJqKq+T6RIIYtbaAIqy7f8+0mURMciIn7unLieJF/4cxItfxWscw3zkghKX4VQ7aW8+bBZ6FWI+cpqNo2TSLN4bj5p85OIvEWk9KW8xayxMIPvwi/lzWRd9gNOomWHeIMrWIBExPslvB5OsROJWhCt8wDG/pUz7+FM5S/8evjK4a46iZIsLuDmHUtkK3q1Y+UM5prWGAILk4gYrGihEpUGFqam0JThjed7XsKWLIRIg6inFnGWZKGSWOWvhksyrtiP6gMLLVkOsNYKQQEf9V6x2lkPilQiEcg8s5kls0gDmhxZYIh7+nWBnoJcVCZ64OIDGxS3kLG8sWakeVvhuQtZMmvNvFKg+hB3TYwxnlhmgHdE66Fpr5yNqpGI2sMWb5T8C/fP+7B1nLyr2teXh4T8BhSGmeHlRxfpQifjzagmC5l0qjIEvnIYQNWHrdEGO/AwoGoFLeOq1gMCqpNITW8y3a7hT1u344//+nP8nytWqF33f9/18NMyQXi9wjcM1USHZ99ICCwbicb6+9BUFQpXGwfo+FRAfrHUdQXiYCvyg5/j1uUP8CmZXX9vXfnAjV02BJaNRBKLydcjistLUbI8q10tGyhzBLdmwvbNVZy/eAv2SbLvV83JyyM2HQLLS6JNByd3eDMiwEm0GWud+6xRBDiJNAonF7YZEeAk2oy1zn3WKAKcRBqFkwvbjAhwEm3GWuc+axQBTiKNwsmFbUYEOIk2Y61znzWKACeRRuHkwjYjApxEm7HWuc8aRYCTSKNwcmGbEQFOos1Y69xnjSLASaRROLmwzYgAJ9FmrHXus0YR4CTSKJxc2GZEgJNoM9Y691mjCHASaRROLmwzIsBJtBlrnfusUQTmJdGWLVvwxRdfSLbExMQlKWZyhPuLFy9KZFZXV0t06OrqqqxDaBuT+bOf/UxSnu5ZnKp2U1tYGeGeChSmqWqjm5ubQnlCe6idzGaVHecZ1xwCSklEGwFtqCywBs/OF7unMoUNiR7ThkQbp6oNVKhbvhy1m2400L26jZSWEfpKCc7OGdmF+hc6pmUU2cD0KEpbSCZPX1sIqEwiodnCf2ohIYR5lB3Lk4jlkycDi19oP185ZQ14PpmscSvKwwivKE1ZnDIbKHmUpSmTxePXJgJKSUTNZZdMQqLQONrQaKDxlFDqBFVJJCQqO1akZz4S0TTWizBfmCy6F/rFZCsiEZXBytGGTwOVzeLYnsbJB0VEofKoHkVp8uX5+dpHQCUG0EZCGyEN9FgY2D+qMG6+Y1VJNJ8MYZoyEtEGKm+rsJyyY0UkYnmZTLpXNcgThRKXYSmfpqpMnm9tISDLiHlsow2SNSJhtuUiEdUnvwn1smNlJGL2snxL6YmYDLpnvchieyJF5aitPKxfBJTWHq1sdrkjJA8ljfByjp6rE1aiJ6KNktmujm00r3xPRM+ZvzRdXdnz9TbzpVFdPKwPBJSSiJpPGwzbWKNkhGLx9Fw+UKIIG54wXZ5ENB+TxfbC/Asdy/dEwvsXJo/ZvpAsmk7toTKEgcmhe2V+CfMLj+cjynxpQhn8eG0joJRELrEDaOyUfgbcL2UIf9Rqgnv8oMSbhc7/x2/O4/e3a2fy00KjlpaYqq2VlB9zckLPP/wDRm1slJ6PGBpK0pT9rHV51G5N26gMCx6/uggoJZHl5z7sftWK8qYJ/H9XGpBWNqrS/o3FZ/z8bCVyqsew/XnLDJFGdHTQ++WXmCosRNd//a+YiI2ddz9VWTkvMmtdHjVe0zbOCwhPXDUElJKIWvTetxe/vd0Iu4h+iYG0J6I9kqrnde2TMPLvnXFu+PFjdP/d34H1MrQnoj2SsvOZgkoO1ro8arambVQCBY9eRQTmJdEq2sVVcwTWDQKcROumqrihaxUBTqK1WjPcrnWDACfRuqkqbuhaRYCTaK3WDLdr3SDASbRuqoobulYR4CRaqzXD7Vo3CHASrZuq4oauVQQ4idZqzXC71g0CnETrpqq4oWsVAU6itVoz3K51gwAn0bqpKm7oWkWAk2it1gy3a90gMC+JpobbUVpairS0NMmbovTlNroVFJSgY0j6rtFKeLpW7FgJX7mO9YfAvCRqS3HG1V27cfjIERwRbMd2noB5WivEK+TvWrFjhdzlatYZAvOSqDQhAenZrXNdKg2HX2kbpuamLEOMCGvDjmVwjYvcEAjMT6L4aMTEls4hy3hGAHxKVpBEa8KODVHf3IllQICTaBlA5SI3FwKcRJurvrm3y4CAZkjUEAev97pwDilfBhPJPZEal3Nj3ZkIt3VBuoJbuWUwjovkCGBeEpXExyIptX4uTIWh8CUDC9LRuQ40kkZe4OIKw2eeUJB7bnm1YkRYyI6ZAQ6RCNFWj/D6nD0SpWurqKWJZ+YILAaBeUnUmRsLL8dAxMbHI16wRVu+h31OK0RU40Q7CjLCkBQYj+icQYwtxop5y4iwkB2S4qPDaEtORKCtIe68TYJ0hbx5BfNEjoBGEJiXRH3FwXh4dD/27duHvXv3zmyHjj5EUGmf1IC+Ilg/PIA/7z4Op+oBjRglL2RhO8Yg6q9GXc8Y0t1v4WWI5vtDeZv4OUeAITAviVimhfcDKLa9hNMfCxbOuhw5BgsR7a+LfUcu4Mc//ROO2BUuhxYukyOgEIGlkUg8iZHBPkxNTSHZ3hz+tZ0KlSx75GgPihLC4GxwHkfPm8I1r23ZVXIFHAGGwNJI1FcOx2f78c3R+7BJbV6xaUDM+Dn75hAY++fPeTg8Jx+P4AhoEIGlkYjQZnJ8FCOj4yqZNDXUhARPa1hZWSncXMML0S8ZrVBJHM/EEVgTCCyRROr5MNlXAR+DB9DS0lK46Tolo4uTSD1Qee5VR0ApiXbu3ImlbIcPH8bg4NIGmml5Ont8KXbQsjxwBJYTAaUkysrKwlK23NxcTE7KvnM00ZENo3Nb8c033yjcjmv7o3nmySkkAxZUzlLsoGV54AgsJwJKSbQcSsWiSYwODWBgQPE2NDIhfYC7HMq5TI7AMiGwoiRaJh+4WI7AqiKwIIma421xdtcu7JLbzt0wQVrnSr3bCqwVO1a1trjyNYnAAiQaQ1N8FBxdgpGSkjKzpSYnIdrhA7zqJlbIqbVixwq5y9WsKwQWINEoiiKSkVrUMsep/vQABDao9nxoTmG1I9aKHWobzgtsAgQWJlF4POKyqmWhEE2hLcEHAStJojVhhywM/IwjQBHgJOLtgCOwRAQ0RqLRri40NzdDxRlAappNLudU7IkGOjrQ0tWLUT7zQU2MefbFIqAREol7quH27hGOHj0PY4cMDGp80E51EkW9248Th/WROrxYSHg5joB6CCxAohGURKUho2zuKw7DmQEz90SiugRkd0yhOTkKMd7BKNU4iVSzg7reUeSLj89iUaseDjw3R2DRCCxAoilU+hlgz5YfcODAgdlt/36cOnYPvg2COTrEhM7qZCTF5mBk0eYoK6i6Hble96HlUADZCUfK5PJ4jsDSEViARMBYVw1ycnIQHR2NyMhIyRYVFYXs7Ar0Cka4BztbUFiYjpZBza+yQN1UzY4pBL3Ygbex/KW8pTcNLkFVBBYkkaqChtsLUTPSiR7ZzknV4hrKVwiP+x7I7Fuph8AaMpuLWdcILJlEoo4C2L24BnMLY3i6JyB5aW8/LBpMaoeX3iH8uP//b+9Ku9o40nX+S/7D/TT33DmTO8ncSZzMmeRkkuBMFseJ7STjZWzHY2NjcOJ9N2AwZjE7xmxi30FiRwuLBEICCZDELrGLTei5Vb2pwdgEDJYtV50jdVdX1VtVT9fTb1V11dvBiNdMbFsOS8gQ2CoCO0AiPQrSIvDw4UOkKgzw16TY6pgeiiS+HBXdk1vFgcVnCGwbgRcm0bZzZgkZAgGCACNRgNxIVg3/IcBI5D/sWc4BggAjUYDcSFYN/yHASOQ/7FnOAYIAI1GA3EhWDf8hwEjkP+xZzgGCACNRgNxIVg3/IcBI5D/sWc4BggAjUYDcSFYN/yHASOQ/7FnOAYIAI1GA3EhWDf8hwEjkP+xZzgGCACNRgNxIVg3/IcBI5D/st5bz4iwWPJubMPIuzfltO8rWKrTN2KuLWJn/nRtuvB7Mzk1hdz7H7Ss/I5EPi1f2bHVIC4etH9aJYdRlxODatWu4desW4koNT9mz8EzaoFY1QOeaCbwvbHhWMKzJRUu/AxM9tYiPiMDly5cRGZkItX0Dyx7LbujrylFpsD+F007ebEainURzV2SNQKV4jPzWUSxNOlAadQbnScO5GHocd2MaYfM8bVppSptHbGLoMD7l1736O47GVF8lbt3LhINUWf/4Hm7eDONIdP7kFRRqXRt+M9jjssCsrECDYWrHyyMKZCQSkXhFj+NqBaqVzbCSB+0yMZBp1vcIJZ2CoUQDO+nhLU+SLfqnDuLr4AzYOTNH86i5HYLkpr5XtFbbK5bq/llENTi4xLqySvRNzXHnA421KCtvh9frRW/+dfztL98htn5Q0MQrsJUnIau4Hru135mRaHv38+Wk8k6jMS8ZSVm9XH7TQyNPkWh41Qu7SofeVgNqksJROMxbW5rTRuNMXAuWNx9GvZy6vGguC62IvVNEiMMbodGVVcMyzY+NBgmJKio7sLi4DH1eHRofx6K2rQPDQp7e4SpkFNTCMLI7mpmR6EVv7i6m97oGUPb4KuLbeSt67pFeFEf+G7+EhODc6Z9xPaoeg9JkwxjqMqswIPhXFnQovJ0HtSswLPCNFp3CsdhyLAnV0aVfwuVLpxFCsDh15FcoNGJ3zoM5cxf0JqdsgmUSjQ+JNmrZHVNqbzaJVlwoJI2Sflz5iy++QFDQ17ib0SkNQjWZF4hp5C+5MBp+5koJxI/MDNfH4vCBr6Sw7398AN0zTHUt95Xj2ukDRH4QF//LL8+h0CBYJHJ1IfX6YSls795DiC3lNc98txKJV8KgFLvzS1NozElAeHg4oqKikFrdI5XVZteg2zjmo/TSNHLDPkeMdpOZrJk+PL51RMJg797v8bDIzBu/XF1AddwpCYOgoL24SIjrEnIxl9zG/m/+KWFw+FQazM/jrHcedUnBMnlBCLunhGhft78qAgf3+eT9dDwZ3YIZQ3XkUVzNrMeCkPeUuR6p8fG4c+cOEhIeo22YD1lcnESvpQfjo2u1jiHmZ5zP1fvw2cGzN5pEqyM2mOuKkCAYpSx5lAQN+YzMgABwZ0Y0IoWwcoUCRQn50AphprRIRBTkSgYtU0IjUDG+ca97ouwJihuqUCDIyvztHhpHZ0FtXy61N0KvrkGGEFYQEQONaYyblh1tTMCtH2Ohe17DJDIsxnYyI1eN4jIrGRcIBSSHpDP/jdM5Vt+FDc4Wuwj5WquQKuYfHYt2kv8ojTs7DVNJBh4IYWWZT6AqbEKXIKf90R3cKy70YXDpAerczzbeuTo1AWNBMqIEeeXZ2ajKVqJTkNeZeAfhRQWSvORfo1A7R8nggjL0Cm6ktT/Xsu28axhNVfmoK1PDaBXpxgs3Jf+MfVHVQk47e3ijSeSxO+Aw9fENhuJKvigxYjTAImCszy8CrxP4Cz0FeWgTwiy5+dAs+1r3SHE+GlxOIXTtYbyiCm1O8fkNuOuV0A0PgTa3BW0b7GNO8ENkcsHUg4HBfu5p71AmI/JwPqxrxa3zjSL33hF8++0FVNllQeQj06Xh+3HyiVl28elTd4ceQ8NjmBaD+q0YJtPp3PCdfKDa0tQqPVTgdmOgQSmRqIdg0CGmI8eBQgWan/MOZ3XCCXNtnYQvlpZgramAqB96chRol8mzFynQNE/HQEMoPHYP8SXPr8ucNgEHv/oaN1K1HLYyUXCWh2FfdJ380o6dv9kkIp+CGdDrpZu6YrVyfqsAb3tOju+mzs6C+n0kykX9pE/zWHKJ3yUQZbILtZ39WBAMsY4Ts8stdt+7CupvJXlzJNLpYLXZJCK729pgtli5mSSHKhVRxwohcoO+HwoODl7zO3fuHH777TdcunQJFy9eRGpqKl96QqKK+wdwKneQ+EehTItak+582H3U2dxYMhrRb7HwpCExFwwGDBAcuG4rIZFZpZJIszo+DlNtreQ3EjyaF3xPfM5PiPYst0pmF3uqqiTSeAle3UQrSSQimqlpTnqcwETkN83TB9Uwio5HIrGcJ1FLS8uauoiYhIaGcjhQLOi5nWAuusnKX7E/pkH07ujxzSYR0UR2o0lqQCDaYajbp4k68/JhFOFeWUGXIlcikZWEtbh9DchRSDURT6I55QOkNZswvuTlUlNNpB0Te/6kl6SqhWZYIBHRRLYRmSbo7oZ1QNBEqhTcP1oASgPqqIFM+pJ1/e/27dsQf/n5+XxkQqLyyB/wS04/8TvRmp+2Jt3d8FRohhY4EtltDhJDcL29cBBNKGqivoYmSBPl5EFirfNpImOuAjoxHTla8vMIJjyJBqvDcfJgED7//HME7QtFsXEKXvcM9CVlkPQJidtbJdNE2bnQenxjmX4ir5kjEdFE/47AozI+ZUdHx5q6iHiIGIjHkRHfRIKr4gK+e1AvK+3Onb7ZJBqyYUBThyKijfTk11ZcAmNHH2izo64rOwmZQpi+uZk8zQukMZE5Iw4pzWQ8I4SX3o1D9QQ/A2B8korylGgkxeZxDWa6XEE0kxatnZ1cfGXUI7SOT3NjosW2ZpiNbagR5KgfZ8NgHQWVNNIQh5sH49Hua1dcuX7vX8rZP+JUlkSBDZMtGnSwdGlRIZRNk50HE8mfa35kTNRXXYgcIaxDqYSWfGrHIEjqTHmAVJ1WwqAoPAENC/yYqJWMJ9Nyn6CmpgbZsRkoanHAuzyPtieJyBLkddbVoaXINyYypMYgVd0iySu+Gw/VHNVEE6g+e5mMiTqwTShgTv0R30RWbYjBi158o0mE5XFkXf8eH+zZgz3k9+Gej3E5QQvRnHhjwgkpjIYfDs6Wxge2ijv4JujvXDoa9lnQTTS56EuZEWRlPUZ2Vjmyoiu5J/xydz5C/vUF9nz4IRf/g/ePIKudG7qT79G0Izb0W18+7wfhXp6Re/s+q69EAumi1YmLv1bmoFeWIZt0exRkoqNcO8gRccNGQNbQZZ3/GyKbxcQbxoLX1Y3E3/ZJZdvzwWe4l9PNy/W4UXLvED4Qyr3ngw9x5kYVxDnA7pxf8eknf5Mw2HcoFnqhC6spKoXZyY+0emtrUFHbTQqwhMr7P+N9Ce89+OVSKU9YEtpbeAVB//Bh+tX+aLRxim0V6ogTuJbZKM3OzdkNKC8tRWZmJsrKqtDrlH2iZIOqdsUexNks+Qhug0jbvPRmk2iboD0vmWekATmlNdB2luFBVsvzom4a5hnrQ2HKBSQa+Ofv4mgvMi9+iX0HD+LA/iCcvlEJu7Dsp68uFTElvvxWFvUoufUYDeP0Sf7ynaawFL2T/OOov16FGiUl0fadPfco/h1fJgnoSA/DL8f24dChQ/hm7wlkNAnUdo6huCgDbQO+rjbpQKM5+iGyNL4utSRoB04YiXYARLmIseoyNLS2wlCfguCsSnnQ1s+9k2jIT8YjbnIAmHIMo1dvEuRMo6tUi8FFnmB9lefxFVlL5+WHYXAbEhAS0+y3b9fqkk/iuy/34JNPPsG7f/kB8bXii4Otw8ClmFHifngFBqb5h0JbWTVZvSCuWFCSbmMXv3bOaUBZQz6S2mSayVmH9OwqtNsFNbnNIjwrGSPRs5DZ5vWlmTkskBkr99w0HEJ3ZpuiuGTD9dnkKd4KG7n/S3R2rEN8S+NEZ7EGtiWeRENlycgxjAmLMJfRFHEWD1TiOrsXKcH20i46HTCQmT46k9bdbcS4m3Z1X8StoPpuCB5peY2jK62AmaxUp85aV42aamGk5rBisKcTOukd8yqGKhORWUJe6r5oEZ5RfEaiZwDzylz2DKIyLxNF2gl4p4ahSr2NqMRExD+4isRkNWwrtGUsoCaqAMYBfhXEvKkMJfn15Cvqu/Pk9Rc2410KXA5XcO/Q9E8eIPZRFB49eoTIy/dRrObr7mhvR2tuhzR2Wp23wVCmgJLgt1uOkWi3kN1BucuWBvSTdx4d4w6URJ3HsWPHcOLECVx/rOEnQbztyCvrJF050pcbs0CdR9bMTbi2PZO1g0XfWVErSxjTKFBlG4VVV4Dr507jyJEjOHPmNipN/CSGw1KJ2EwLn+/iPLoKM1HR1itNFu1sgXhpjES7geouyPTMjGOIrFJ+yi3ZkH0tCP/12XUYJolWItrKOT0lral7Kv5rfsGz4IJz0rVh/WbUcWSm8COcSu/ja7m8iLF+I4a3Oy/+O7FiJPqdQL3K0RYmRzA+7nvT/yqXdXfLNkdwGN+QYLuZ7xtNori4OLzuPzomSE9P535paWm7Uh8qn66EyCVLm+Lj4zfNg5aDxk8kY7eXiS9d8iRi8ay8d4NMbzSJDh8+DPZ7PgZHjx7FseM/48xP+7Dv58M4ffo0t27t7NmzCAkJ4fzrMTwY9CG+ORmMH44e48Ys68P96Wck2g0EmMzNESAflTaYraSb5IUy+gj279+P7777DucT1MKU+noRqzBW16DL7Z8XvetLs9v+N1oT7Ta4ASF/0YzygifI102SBaRutBako0qjgaapEKVZGvRxRFnGSJ8JJotLsjC0YCpEFFkxMeUW3v4GBBgbV4KRaGNc2FUBgUFVLmpLm7itESvkJXJHA1kFwYU50VHcikGibGb6NSi8FoJPv7+M1knfDKIy/AQi1cJynABGlJEogG/uC1dtdRK6yjTcz+F2F2HONQlDs1og0QR5iUmWHZGNiU6DDXOTK+jOikbRsLh8F3BoE3Et1vDsRbIvXMBXQwAjkV/vg5ds7lzCLNmn4yJ7kSbJJr8lYRkPLZZneRnzZKcoDaM/as1G7Bx5yX6hxcVFKcxN9jZxixc2qo/Xw+VD5VM5NL+lFVHSKhc2PT3NhdHj0hK/PmZ1oh/ZUUcQ3837V6btiD32J/z1o4/w0Z73EHQyDf2COSGP14LaQh2cMvNWtA58AAAHj0lEQVRC07Y65N9OgSbAZ98ZiTZqdC/pmnd+CI8vfIE/vvsu3qW/d97Df677tho0PfgX3vm/9/iwP/8Z/yRbA8RdoPbi6/j80/f5MJL2r++eQonDpwXkVVjszEXwob/jf4V83vnDl4hRWrnxi3e0HTHBn+Od9/h8/vw/H+BSio7THm5zFRLOX0YtvxgA8K5gYnAQRrIb1mQyYcAxKa2KcI71wGIStncImXtGB5AQ9imSjDwJ5WUKpHNGIj/eTQ/ZFm5v16GDDNjd5DdrNmOQ2EsTl412ZGagjmgNGuaemoImPRMtZIctddacLFSQ9FwYCTdlZqF6dFTSVPJqOasroR8dwZiQj6O4FN3OSc6uw7KhE0O2QfQKYS61BoP9Nm7PkLMtBXe+j4dWtiBaLpc7XxxHVdZ9pCck42EWsRIkXx0wOY6Hv/4D1yUWPpU6IC4wEvnxNnrIerh+LdlZKpZheJjstFXDJPj15OWmtP2abJvuys2BWiDRgCIf9U5pUzcchQVQEkMrYidNFEmPLmIXoXN0THqTP60iu0lHhgUSGTBItIu4kXqZbE/vJ1vE6XTAhPYJYoihFKl8cqHi+eoE6p7cItvTo9E6sm5Ke9aO3OhfCIn4Hb9ikkA7MhL58Y5SElnJdLFZKAPnV8tIRAx1aESbA2TspCd+H4kUUJElLqIbJCsEKIk4ZycmuFR6TAsaxElI1E4IKnb2XGTLdgfx06HKMjVM0i/YVCB+aqjEYpaR6IgCVk4ocODAAWkXK93NS38ff/wxsTT0Lff7+uuvQQ2nSI6QKCfqJCORBAg72XEEPDY7HAZiaFCUTCYRxogtBrE715VfvMZk10CJAmoy2UDdgKKY2KPz9Z1myGZA1Rg/JpmuTEZlqxadtjHOCqirRgXTHG9AhEusbYVxfIQj1XJnF0bHZQs67TYMD1iIfSCqiTIQcegJegT1RsdBok2JZx2tViuXBfc3Y0f6nZ9wtdpnFckXGDhnTBP58V6ujvVDmxWOU4IFnxtnzyNP0SZ1n5qignHs1k3esg0xl3XvQhKaBM1kybiF0HAhjKQP3U9M6dqotaEVtCmeoCQuGo9up3OGERfqc4gtglhcEvL59fszqBqY4aaqPWYNGvPjECKEXT0ejNJmG2coZUqfiftHotAo49+W4CLjuahz7yO8Wb5Ve0sSXovIjET+vE2rM2jKvcfZjaO200JCQpFSbJI2lPU3puHKlSuSjbWIRw2chqBFnu4pR8SNG1LY1avZME7RWTAb8oghyawyFbLjVZijWmSiE4+jbxL5IVz8ixejUWMUNqktDKEy7RbCwsK4sNDQS8itt3Fjq6XBDqReO06M5NMciVtyEVvgx/Hjjz/ip59+wvk4FVyCluIjrP1fcHQi88ovvvRrgwPGx0gUMLeSr8iSmdgbUDWi11SC61k1L1Q77/wEVLk3cLeO32vtnhhCXfodxBELO5nEjHJqcjN6F/jJhO6CMBwKz8Gyr4eJ8b4ipNxRYjiwZ7jxXBK99dZbkP/6+vq4m/IeeadArx8kVmfoNTEO9dOwZzkaTp+szO0eAk4yu6cjM369umJcz6sC+fLKC7glYouPbC9Ia+NsYLunZ9DZpBHeDU2T7yOpYZnnZy8mddEILTZiUUYYU/5vOJtreYH8X4+km5Joo2q8/fbb0mW6d4QRQ4Ij4E5me2uIJZ0qtI4RjUNmCLvUoiHleRjLteib4401WtKTUGMa8hmcX3EgJfQCGhzbHVC9PlBumUSi1hE1keinxFIRu81yTUSvieEi2UTCyTWYnJT0nGosMZ0IpTy+mDeNJzp6TvNgbqcRmEVXRRZyVBbMz7mQ+J+PsXcf2Vv0zT9wOEwBC7dEaBpVKUr09fqM9vcXxCC5SL3ThXkl5W1KIrExi+SgjVne6CkpRGLISUSvyRs5rb08rlyGSDAah+YnyqPpxXOav5wk68tB5dFroqNlEcsuHsU6iHHY8XciMDsAq74FTeS9VJ+6DiUlJcTqKJlSbxskRvnJR7UchcgghlK66JJu4txd9aitbkS/53lLHX5n3q9BtE1JtL4O6xuvnBhyEtEGS/1yJ8alMsSGLR7FBk79oqOkEYkovy6Gi3nI8xXD2HGHEfAsw+2RDXhE8csOKG7ux5+CrqJ1lH+HtbowB8GWvxgroI++FrtBNTdquDtFIrkmkmctz3MzEonhlJxyLUXlMU0kR5Wd7yYCu0YiqkFELSJWQNRE1E/Jsl5TidfF+CJJqJ+Sbj1RREI/i5CiHHZkCOwmApuSiDZ28UcbvdhwxULJibG+WyWmo0dKgPVx5eE0jDp6TXRyEq3XLLQc1NEundgVFNOxI0PgZSLga7EvM9cdzItqu/UaagfFM1EMgU0ReK1JRLWRXHNtWlsWgSGwCwi81iTaBTyYSIbAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhFgJNoyZCwBQ2AtAoxEa/FgPobAlhH4f7LZ4Bq7KWoKAAAAAElFTkSuQmCC)
![](data:image/png;base64,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)
Conclusion of Carnot Cycle
The research paper is about the Carnot Cycle in
thermodynamics; In conclusion we discussed the process of the Carnot cycle,
efficiency, thermodynamic theory importance of the Carnot is explained. From
the study of the thermodynamics derivation, it is observed that the Carnot
cycle analysis helped to understand that with the heat that comes from the
reaction can show the maximum fuel cell expression efficiency. Moreover, it is
concluded that the in this process heat in terms of energy comes from the chemical
reaction. Interestingly, it is found that this process is rare because there is
hardly any other process that has the ability to extract work efficiency from
the same fuel.
References of Carnot Cycle
Esposito, M., & et.al. (2010, October 8). Lindenberg,
K., & Van den Broeck, C. (2010). Efficiency at Maximum Power of
Low-Dissipation Carnot Engines. Physical Review Letters,, 105((15)).
Amirault , S. (2018). Carnot Cycle & Ideal Cycles.
Retrieved from https://sbainvent.com/thermodynamics/carnot-cycle-ideal-cycles/
Chem.libretexts.org. (2017, September 3). Carnot Cycle.
Retrieved from https://chem.libretexts.org/Textbook_Maps/Physical_and_Theoretical_Chemistry_Textbook_Maps/Supplemental_Modules_(Physical_and_Theoretical_Chemistry)/Thermodynamics/Thermodynamic_Cycles/Carnot_Cycle
Ecourses.ou.edu. (2018). THERMODYNAMICS - THEORY Reversible and
Irreversible Process. Retrieved from
http://www.ecourses.ou.edu/cgi-bin/eBook.cgi?topic=th&chap_sec=05.3&page=theory
Jacoby, J. (2014). The Most Efficient Engine: The New Carnot
Cycle. Createspace Independent Pub.
Khemani, H. (2018). Carnot Cycle and Carnot Theorem: Working
and Relation to Second Law of Thermodynamics – Part 1. Retrieved from
https://www.brighthubengineering.com/thermodynamics/3882-the-carnot-cycle-and-the-second-law-of-thermodynamics-part-one/
l Horsley, M., & et.al. (1996). Thermofluids
(illustrated ed.). CRC press.
Logan, E. (1999). Thermodynamics: Processes and
Applications. CRC Press.
Lutz, A., & et.al. ((2002).). Thermodynamic comparison
of fuel cells to the Carnot cycle. International Journal of Hydrogen Energy, 27((10)),
1103–1111.
Toppr.com. (n.d.). Thermodynamics Carnot Cycle . Retrieved
from https://www.toppr.com/guides/physics/thermodynamics/carnot-engine/
Www.shmoop.com. (2018). The Carnot Cycle. Retrieved from
https://www.shmoop.com/thermodynamics/carnot-cycle.html