(Solved): To test the hypothesis that the population mean \( \mathrm{mu}=16.7 \), a sample size \( \mathrm{n} ...

To test the hypothesis that the population mean \( \mathrm{mu}=16.7 \), a sample size \( \mathrm{n}=11 \) yields a sample mean \( 16.795 \) and sample standard deviation 1.907. Calculate the P-value and choose the correct conclusion. Your answer: The P-value \( 0.409 \) is not significant and so does not strongly suggest that \( \mathrm{mu}>16.7 \). The P-value \( 0.409 \) is significant and so strongly suggests that \( \mathrm{mu}>16.7 \). The P-value \( 0.436 \) is not significant and so does not strongly suggest that \( \mathrm{mu}>16.7 \). The P-value \( 0.436 \) is significant and so strongly suggests that \( \mathrm{mu}>16.7 \). The P-value \( 0.202 \) is not significant and so does not strongly suggest that \( m u>16.7 \). The P-value \( 0.202 \) is significant and so strongly suggests that \( \mathrm{mu}>16.7 \). The P-value \( 0.371 \) is not significant and so does not strongly suggest that \( \mathrm{mu}>16.7 \). The P-value \( 0.371 \) is significant and so strongly suggests that \( \mathrm{mu}>16.7 \). The P-value \( 0.218 \) is not significant and so does not strongly suggest that \( \mathrm{mu}>16.7 \). The P-value \( 0.218 \) is significant and so strongly suggests that \( \mathrm{mu}>16.7 \).