SOLUTION: Billie wishes to test the hypothesis that overweight individuals tend to eat faster than normal-weight individuals. To test this hypothesis, she has two assistants sit in a McDona

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Question 632879: Billie wishes to test the hypothesis that overweight individuals tend to eat faster than normal-weight individuals. To test this hypothesis, she has two assistants sit in a McDonald’s restaurant and identify individuals who order the Big Mac special for lunch. The Big Mackers as they become known are then classified by the assistants as overweight, normal weight, or neither overweight nor normal weight. The assistants identify 10 overweight and 10 normal weight Big Mackers. The assistants record the amount of time it takes them to eight the Big Mac special.
1.0 585.0
1.0 540.0
1.0 660.0
1.0 571.0
1.0 584.0
1.0 653.0
1.0 574.0
1.0 569.0
1.0 619.0
1.0 535.0
2.0 697.0
2.0 782.0
2.0 587.0
2.0 675.0
2.0 635.0
2.0 672.0
2.0 606.0
2.0 789.0
2.0 806.0
2.0 600.0
a) Compute an independent-samples t-test on these data. Report the t-value and the p values. Where the results significant? (Do the same thing you did for the t-test above, only this type when you go to compare means, click on independent samples t-test. When you enter group variable into grouping variable area, it will ask you to define the variables. Click define groups and place the number 1 into 1 and the number 2 into 2).
b) What is the difference between the mean of the two groups? What is the difference is standard deviation?
c) What is the null and alternative hypothesis? Do the data results lead you to reject or fail to reject the null hypothesis?
d) What do the results tell you?

Answer by ewatrrr(24785)   (Show Source): You can put this solution on YOUR website!
 
Hi,
:
:
t-Test: Two-Sample Assuming Unequal Variances

1 2
Mean 589 684.9
Variance 1816 6760.988889
SD 42.61455151 82.22523268
Observations 10 10
Hypothesized Mean Difference 0
df 14
t Stat -3.274546662 p = .0005
P(T<=t) one-tail 0.002767826
t Critical one-tail 1.76130925
P(T<=t) two-tail 0.005535651
t Critical two-tail 2.144788596 p= .016
.0005 < .016 , reject null hypothesis
Group 1 eats faster than group 2

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