1)Independent variable: Hours of study (The hours of study is
independent as it is not associated with any dependency)
2)Dependent variable:GRE score (This variable is changing with the
hours of study , thus dependent on the hours devoted for
studying)
3) T test was applied to analyze the data.
4)Yes the test is significant, Following is the calculation:
The output of this calculator is pretty straightforward. The values of t and p appear at the bottom of the page. If the text is blue, your result is significant; if it's red, it's not. The only thing that might catch you out is the way that we've rounded the data. The data you see in front of you, apart from the t and p values at the page bottom, has been rounded to 2 significant figures. However, we did not round when actually calculating the values of t and p. This means if you try to calculate these values on the basis of the summary data provided here, you're likely going to end up with a different, less accurate, result. This is especially the case if you're dealing with numbers that are fractions of 1.
Treatment 1 (X)
10
45
33
15
25
20
95
65
20
20
-24.80
10.20
-1.80
-19.80
-9.80
-14.80
60.20
30.20
-14.80
-14.80
M: 34.80
615.04
104.04
3.24
392.04
96.04
219.04
3624.04
912.04
219.04
219.04
SS: 6403.60
-10.30
9.70
-3.30
-20.30
-20.30
-30.30
46.70
9.70
-20.30
38.70
M: 290.30
106.09
94.09
10.89
412.09
412.09
918.09
2180.89
94.09
412.09
1497.69
SS: 6138.10
Difference Scores Calculations
Treatment 1
N1: 10
df1 = N - 1 = 10 - 1 = 9
M1: 34.8
SS1: 6403.6
s21 =
SS1/(N - 1) = 6403.6/(10-1) =
711.51
Treatment 2
N2: 10
df2 = N - 1 = 10 - 1 = 9
M2: 290.3
SS2: 6138.1
s22 =
SS2/(N - 1) = 6138.1/(10-1) =
682.01
T-value Calculation
s2p =
((df1/(df1 +
df2)) * s21) +
((df2/(df2 +
df2)) * s22) =
((9/18) * 711.51) + ((9/18) * 682.01) = 696.76
s2M1 =
s2p/N1
= 696.76/10 = 69.68
s2M2 =
s2p/N2
= 696.76/10 = 69.68
t = (M1 -
M2)/√(s2M1
+ s2M2) =
-255.5/√139.35 = -21.64
The t-value is -21.64382. The p-value is < .00001. The result is significant at p < .05.
There was significant increase in the GRE score ( (M = 290.70) when hours of study increased (M=34).
Good Luck!
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