Ho: μι -μ2 = - (10+/)versus H: μι - μ<-(10+) for the following data: n¡ = 6, x,=117.8, si=5.06, n2 = 6, xz= 128.2, and s2 = 5.28. (where n, x, and s denote the sample size, sample mean and sample standard deviation respectively.) %3D

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Assume that µ1 and µ2 are the averages of maximum speeds of new high-tech electric
scooter types. Use the t test at significance level 0.01 to test

for the following data: n1 = 6, ?̅̅1̅=117.8, s1=5.06, n2 = 6, ?̅̅2̅= 128.2, and s2 = 5.28. (where n, ?̅,
and s denote the sample size, sample mean and sample standard deviation respectively.)

The value of I is 2.

Họ: µi - µ2 = -(10+I) versus Ha: µ1 - µ2< -(10+1)
for the following data: ni = 6, x1=117.8, sı=5.06, n2 = 6, xz= 128.2, and s2 = 5.28. (where n, x,
and s denote the sample size, sample mean and sample standard deviation respectively.)
Transcribed Image Text:Họ: µi - µ2 = -(10+I) versus Ha: µ1 - µ2< -(10+1) for the following data: ni = 6, x1=117.8, sı=5.06, n2 = 6, xz= 128.2, and s2 = 5.28. (where n, x, and s denote the sample size, sample mean and sample standard deviation respectively.)
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