five students took a math test before and after tutoring. their scores were as follows. row chart ( (subject a b c d e)(before 80 66 77 69 65)(after 84 75 75 72 77) ) using a 0.01 level of significance, write your decision to test the claim that the tutoring has an effect on the math scores if test statistic: t



Answer :

On analyzing the data we come to the conclusion that tutoring has no   significant effect on the math scores.

A higher test score is indicated by a positive d value, as in: D = 5 represents a five-point rise.

Null Hypothesis: mu <= 0

Alternative Hypothesis: mu > 0

A claim that tutoring has an impact on arithmetic performance.

That is to say, the assertion is

The claim is in the alternative hypothesis, and according to this hypothesis, the inequality sign in this situation indicates that we have a right-tailed test.

alpha = 0.01

The difference between the "before" and "after" is represented by d.

after - before = d

If d is negative, then before > after displays a reduction in test score.

If d is true, then before after is demonstrated.

If d is positive, then before after displays an increase in test score.

Utilize technology to determine that the sample mean and sample standard deviation of the column of differences are represented by dbar = = 5.2 = 5.44977. (d).

The sample size is 5 given that we have 5 rows of matched data.

Test statistic t = 2.1336,

p-value is 0.0499

Hence , we are not rejecting the null hypothesis.

The impact of tutoring on math test scores is not sufficiently supported by the available data.

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