A new shoe company claims that their new Jumpalicious sneakers will help all wearers jump significantly higher. A group of basketball coaches wish to test this claim at the a 0.10 level of significance. A random sample of players jumped with their current sneakers on, the maximum height reached was recorded, then the same group of players put on the Jumpalicious sneakers and jumped again, recording the maximum height reached. The 'old shoe' and 'new shoe' data is given below. Let uo be the mean height reached by players wearing their old sneakers, µN be the mean height reached by players wearing the new sneakers, and 4 = N-Ho. Assume that the jump differences have a normal distribution. (Round your results to three decimal places) Which would be correct hypotheses for this test? O Ho: Hd > 0, H1: µd < 0 O Ho: Hd = 0, H1:Hd > 0 O Ho: Ha = 0, H: Ha # 0 OHo: Hd = 0, Hị : Hd < 0 O Ho: Ha + 0, H:µa = 0 Maximum Height reached (inches): wearing old shoes wearing Jumpalicious shoes 30 36 41 35 38 41 34 30 37 44 38 35 32 33 38 31 38 36 38 38 29 44 29 42 37 36 30 36 34 32 41 30 Test Statistic: Give the P-value:

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A new shoe company claims that their new Jumpalicious sneakers will help all wearers jump significantly
higher. A group of basketball coaches wish to test this claim at the a 0.10 level of significance. A
random sample of players jumped with their current sneakers on, the maximum height reached was
recorded, then the same group of players put on the Jumpalicious sneakers and jumped again, recording
the maximum height reached. The 'old shoe' and 'new shoe' data is given below. Let o be the mean height
reached by players wearing their old sneakers, µn be the mean height reached by players wearing the new
sneakers, and jh =N-H0. Assume that the jump differences have a normal distribution. (Round your
results to three decimal places)
Which would be correct hypotheses for this test?
Ho: Hd > 0, H1:Hd < 0
Ho: µd = 0, H1: Hd > 0
O Ho: Hd = 0, H1: Hd # 0
O Ho: Hd = 0, H1 : µd < 0
Ho: Hd # 0, H1:Hd = 0
Maximum Height reached (inches):
wearing old shoes
wearing Jumpalicious shoes
30
36
41
35
38
41
34
30
37
44
38
35
32
33
38
31
38
36
38
38
29
44
29
42
37
36
30
36
34
32
41
30
Test Statistic:
Give the P-value:
Transcribed Image Text:A new shoe company claims that their new Jumpalicious sneakers will help all wearers jump significantly higher. A group of basketball coaches wish to test this claim at the a 0.10 level of significance. A random sample of players jumped with their current sneakers on, the maximum height reached was recorded, then the same group of players put on the Jumpalicious sneakers and jumped again, recording the maximum height reached. The 'old shoe' and 'new shoe' data is given below. Let o be the mean height reached by players wearing their old sneakers, µn be the mean height reached by players wearing the new sneakers, and jh =N-H0. Assume that the jump differences have a normal distribution. (Round your results to three decimal places) Which would be correct hypotheses for this test? Ho: Hd > 0, H1:Hd < 0 Ho: µd = 0, H1: Hd > 0 O Ho: Hd = 0, H1: Hd # 0 O Ho: Hd = 0, H1 : µd < 0 Ho: Hd # 0, H1:Hd = 0 Maximum Height reached (inches): wearing old shoes wearing Jumpalicious shoes 30 36 41 35 38 41 34 30 37 44 38 35 32 33 38 31 38 36 38 38 29 44 29 42 37 36 30 36 34 32 41 30 Test Statistic: Give the P-value:
Give the P-value:
Which is the correct result:
O Do not Reject the Null Hypothesis
O Reject the Null Hypothesis
Which would be the appropriate conclusion?
O There is not significant evidence to suggest that the new sneakers will help players jump higher.
O There is significant evidence to suggest that the new sneakers will help players jump higher.
Transcribed Image Text:Give the P-value: Which is the correct result: O Do not Reject the Null Hypothesis O Reject the Null Hypothesis Which would be the appropriate conclusion? O There is not significant evidence to suggest that the new sneakers will help players jump higher. O There is significant evidence to suggest that the new sneakers will help players jump higher.
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