The sample size for a two-tailed hypothesis test for a population mean below where z/2 is the z-value that corresponds to an upper tail area of 2 z, is the z-value that corresponds to an upper tail area of p, a is the population standard deviation, µo is the hypothesized population mean, and a is the population mean used for the type II error. n = (ro – Ha)² We are told to use a = 0.05, so . The researcher is willing to accept a probability of 0.10 of making a type II error, so ß = %3D Use technology to find the values of z/2 and z, rounding each to two decimal places. Za/2 The population standard deviation was given to be 15, so we have o = If the actual population mean is 34, the researcher is willing to accept a type II error of 0.10 for the following hypotheses. Ho: H = 30 H: u 30 Thus, H0 and Ha %3D %3D

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The sample size for a two-tailed hypothesis test for a population mean below where z is the z-value that
corresponds to an upper tail area of
", Z is the z-value that corresponds to an upper tail area of ß, a is the
2
population standard deviation, µo is the hypothesized population mean, and a is the population mean used
for the type II error.
n =
T Ka
We are told to use a = 0.05, so
The researcher is willing to accept a probability of 0.10
of making a type II error, so 8 =
Use technology to find the values of z/2 and z, rounding each to two decimal places.
Za/2 =
Z =
The population standard deviation was given to be 15, so we have o =
If the actual
population mean is 34, the researcher is willing to accept a type II error of 0.10 for the following hypotheses.
Ho: H = 30
HaiH 30
Thus, H0
and
%3D
Ha
%3D
Transcribed Image Text:The sample size for a two-tailed hypothesis test for a population mean below where z is the z-value that corresponds to an upper tail area of ", Z is the z-value that corresponds to an upper tail area of ß, a is the 2 population standard deviation, µo is the hypothesized population mean, and a is the population mean used for the type II error. n = T Ka We are told to use a = 0.05, so The researcher is willing to accept a probability of 0.10 of making a type II error, so 8 = Use technology to find the values of z/2 and z, rounding each to two decimal places. Za/2 = Z = The population standard deviation was given to be 15, so we have o = If the actual population mean is 34, the researcher is willing to accept a type II error of 0.10 for the following hypotheses. Ho: H = 30 HaiH 30 Thus, H0 and %3D Ha %3D
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