To
measuring the comparison of the two variables t-test is applied because the
means can be easily compared among the two unrelated groups for the continuous
same independent variables. In the independent t sample t-test the dependent
variables which is “higher resting heart rate” is measured on the
continuous scale meanwhile the independent variable that is “caffeine
drinkers” it consist of two categorical independence groups as caffeine
drinkers or not drinkers. This independent variable is meat each of the
criteria as drinkers or not drinkers. Independent sample T-test has been
applied by using SPSS and the output generated in such manners for both of
these variables as caffeine drinkers and heart rate.
Group
Statistics
|
|
Caffeine
|
N
|
Mean
|
Std. Deviation
|
Std. Error Mean
|
HeartRateMax
|
Caffeene drinkers
|
90
|
191.2611
|
10.05169
|
1.05954
|
Not caffeene drinkers
|
139
|
193.7317
|
6.65738
|
.56467
|
Interpretation
The above given table is represents the group Statistics and in
the first column of this table the two variables are illustrating under the
word caffeine for the two kinds on the
people one are those who are caffeine drinkers and 2nd are those who
are not caffeine drinkers. Few of the
descriptive statics are also represent n this table as the Column N shows the
numbers of caffeine drinkers there are only 90 peoples who are caffeine
drinkers but remaining 139 are not caffeine drinkers who have participated in
this study. The mean value for the caffeine drinkers is 191.26 and the mean value
for not drinker is193.7317.
Independent
Samples Test
|
|
Levene's Test for Equality of Variances
|
t-test for Equality of Means
|
F
|
Sig.
|
t
|
df
|
Sig. (2-tailed)
|
Mean Difference
|
Std. Error Difference
|
95% Confidence Interval of the
Difference
|
Lower
|
Upper
|
HeartRateMax
|
Equal variances assumed
|
11.502
|
.001
|
-2.238
|
227
|
.026
|
-2.47054
|
1.10379
|
-4.64553
|
-.29556
|
Equal variances not assumed
|
|
|
-2.058
|
139.479
|
.041
|
-2.47054
|
1.20062
|
-4.84431
|
-.09678
|
Interpretation
The above given table is representing the value for the independent
sample t-test Levene's Test for Equality of Variances has been applied to
comparing the both of these variables as heart
rate and of caffeine drinkers or not drinkers. In this table the value F statics is 11.502
that show the good fitness of the model because the value of the F is greater
than 10. The significance level is less than 0.05 it shows theses variables highly
significant relationship among each other. Sig. (2-tailed) is also less than
0.05 for both assumed and un assumed equal variances.
Category B
Is BMI related to Waist circumference?
For measuring the relationship among BMI and Waist circumferences
the Pearson correlation has been applied because its good technique to
measuring the relationship between two variables and it shows accurate level of
significance for the both of the variables.
Correlations
|
|
BMI
|
Waist
|
BMI
|
Pearson Correlation
|
1
|
.643**
|
Sig. (2-tailed)
|
|
.000
|
N
|
384
|
384
|
Waist
|
Pearson Correlation
|
.643**
|
1
|
Sig. (2-tailed)
|
.000
|
|
N
|
384
|
386
|
**. Correlation is significant at the
0.01 level (2-tailed).
|
Interpretation
The value of the Pearson correlation
is represents in the above given table and the level of the significant value
is 0.01 for 2-tailed significance. The values of the independent and dependent
variables that are waist circumferences and BMI respectively are 0.643. This
value is round about 1 that is the accurate measure for the correlation. For each
matching the coefficients of person are assumed bi-varite in its nature. It is
also referred as the best measure for the linear relationships. The two stars **on the value of the Pearson
correlation represent that there is the significant positive relationship
between both of these variables. But in the most of researches and analysis the
regression analysis is referred as the good measure for the linear association meanwhile
the correlation is considered as the weak measure for the linear relationships.
But in the given data of the BMI and waist circumferences its good match to illustrates
how these both variables are BMI and waist circumferences are related to each
other. It shows the direct relationship among both of these variables.
The
significance value is 0.000 for both variables that is less than 0.01. BMI and Waist circumferences are the correlated variables. It shows that the level of the BMI is related to the waist
circumferences if the waist circumferences will be increase than the level of
BMI will increase meanwhile if the waist circumferences decrease the level of
the BMI will decrease automatically. These both variables has positive significant relationship
with each other’s and the data collected during this experiments shows that BMI
is related to waist circumferences of
the participates who participated in this study.
Category
C:
Is there
change in Waist-to-hip ratio measurements taken two weeks apart by the same tester?
The
various analyses can be measure for this created situation as the one way ANOVA
test has been applied on this situation that is the good module for measuring required
association of both these variables. The few quite tables are generated by using
SPSS for the test of the one way ANOVA analysis. This part also represents the
several notables that are required for understanding the various steps of the
one way ANOVA. This table can be discuss
by discussing the assumptions of the such kinds of the tables as it includes relevant
box plots, Homogeneity variances, ANOVA, descriptive tables and various kinds
of the graphs. This test is applied because the one variable has scales level
of measurement meanwhile another variable is categorical in nature and that is
the ordinal which the exercise mode of the respondents.
Descriptives
|
Waist to Hip ratio
|
|
N
|
Mean
|
Std. Deviation
|
Std. Error
|
95% Confidence Interval for Mean
|
Minimum
|
Maximum
|
Lower Bound
|
Upper Bound
|
Strength
|
26
|
10.3750
|
26.16872
|
5.13211
|
-.1947
|
20.9448
|
.71
|
85.50
|
Mixed
|
121
|
4.1587
|
16.40703
|
1.49155
|
1.2055
|
7.1119
|
.26
|
94.68
|
Endurance
|
52
|
2.1798
|
10.01381
|
1.38867
|
-.6081
|
4.9677
|
.67
|
73.00
|
Power
|
7
|
.8397
|
.04569
|
.01727
|
.7975
|
.8820
|
.79
|
.90
|
Total
|
206
|
4.3310
|
16.50076
|
1.14966
|
2.0643
|
6.5977
|
.26
|
94.68
|
Interpretation
The given provides descriptive table above some very useful
descriptive statistics, including the mean, standard deviation and 95%
confidence intervals for the dependent variable exercise mode for each separate
group (strength, mixed, Endurance and power), and the total of the all group
when all of these groups are combined. For describing the data the table is useful.
ANOVA
|
Waist to Hip ratio
|
|
Sum of Squares
|
df
|
Mean Square
|
F
|
Sig.
|
Between Groups
|
1279.342
|
3
|
426.447
|
1.580
|
.196
|
Within Groups
|
54537.036
|
202
|
269.985
|
|
|
Total
|
55816.379
|
205
|
|
|
|
Interpretation
The above
given table is representing the output for the ANOVA analysis along with the
statistically significant difference among means of the groups. The
significance value in the above given table is .196 that is the greater than
0.05 it shows low level significance among these variables. It is not mention
that the one is the particular group differentiates and for the measuring differentiation
of both variables several other test are applied. The ANOVA table is illustrating
about the specific quantifiable framework that is required to assessing the
potential difference as indicated by the scale subordinate factors just as the
ostensible factors which have just two arrangements. Subsequent to directing
the ANOVAs test, it has been seen that there is a statically huge distinction
between the independent and continuous variables. In the above-given table, the
F is 1.580 which is demonstrating that the model isn't solid match. In the
above table P 0.196 which is more prominent than 0.05.
Test of
Homogeneity of Variances
|
Waist to Hip ratio
|
Levene Statistic
|
df1
|
df2
|
Sig.
|
5.664
|
3
|
202
|
.001
|
Robust
Tests of Equality of Means
|
Waist to Hip ratio
|
|
Statistica
|
df1
|
df2
|
Sig.
|
Welch
|
3.056
|
3
|
73.603
|
.034
|
Brown-Forsythe
|
1.631
|
3
|
42.333
|
.196
|
a. Asymptotically F distributed.
|

Category D
Is
dominant handgrip strength affected by the mode of exercise typically
performed?
The effect of the variable on another variable can easily measured
by the regression analysis because the values of linear regression shows the significance level and it generates
major 3 tables. It is also applied to measure the affect of the independent
variables on the dependent variables. By
applying the regression analysis there are three major tables derived which shows
the various values for independent and dependent variable that is the mode of exercise
and dominated hand grip. These tables are includes as the Model summary, Table
of ANOVAs, Table coefficients.
Model
Summary
|
Model
|
R
|
R Square
|
Adjusted R Square
|
Std. Error of the Estimate
|
1
|
.116a
|
.014
|
.009
|
11.39717
|
a. Predictors: (Constant), Excercise
Mode
|
ANOVAa
|
Model
|
Sum of Squares
|
df
|
Mean Square
|
F
|
Sig.
|
1
|
Regression
|
394.523
|
1
|
394.523
|
3.037
|
.083b
|
Residual
|
28706.906
|
221
|
129.896
|
|
|
Total
|
29101.428
|
222
|
|
|
|
a. Dependent Variable: Domintaed hand
grip
|
b. Predictors: (Constant), Exercise
Mode
|
Coefficientsa
|
Model
|
Unstandardized Coefficients
|
Standardized Coefficients
|
t
|
Sig.
|
B
|
Std. Error
|
Beta
|
1
|
(Constant)
|
42.862
|
2.543
|
|
16.853
|
.000
|
Excercise Mode
|
-1.940
|
1.113
|
-.116
|
-1.743
|
.083
|
a. Dependent Variable: Dominated hand
grip
|
Interpretation
In the above given table of the model summary the value of the R
represents about the effect of Exercise Mode on Dominated hand grip. It shows
the 11 % effect of Exercise Mode on Dominated hand grip that is very little
effects. It means more practices can makes hand grips better.