A manufacturer is interested in the output voltage of a power supply used is a PC. Output voltage is assumed to be normally distributed with standard deviation 0.25 Volts, and the manufacturer wishes to test H0: μ = 5 Volts against Ha: μ≠ 5 Volts, using n = 8 units at 5% significance level. If the sample mean is 5.10, then the corresponding p-value is
0.295 |
||
0.258 |
||
0.05 |
||
1.13 |
) In testing the hypotheses H0: μ = 200 vs. Ha: μ &λτ;200, the sample mean is found to be 120. The null hypothesis:
should be rejected |
||
should not be rejected |
||
should be rejected only if n > 30 |
||
none of the above answers is correct |
3 ) If we reject H0 at the 5% level, then
we must also reject at the 1% level. |
||
we have a 5% chance of making a Type II error. |
||
then the hypothesized value would not be in a 95% confidence interval calculated from the same data. |
||
then hypothesized value would be in a 95% confidence interval calculated from the same data. |
0.1671 |
||
0.8329 |
||
0.3342 |
||
0 |
0.45 |
||
1.80 |
||
3.6 |
||
8 |
Please post remaining questions separately
Get Answers For Free
Most questions answered within 1 hours.