Una máquina produce piezas metálicas de forma cilíndrica. Se toma una muestra de piezas cuyos diámetros son \( \mathbf{1 . 0 1 , 0 . 9 7} \) \( \mathbf{1 . 0 3 , 1 . 0 4 , 0 . 9 9 , 0 . 9 8 , 0 . 9 9 , 1 . 0 1 \text { y } \mathbf { 1 . 0 3 }} \) centímetros. Utilice la prueba de kolmogorov - Smirnov con un nivel de significancia del \( \mathbf{5 \%} \) para probar la hipótesis de que el diámetro se distribuye en forma normal con una media de \( \mathbf{1 . 0 0} \) cm y una desviación estándar de \( \mathbf{0 . 0 2} \mathrm{cm} \).

Question 2 ( 0.25 points) Retake question Choose the correct interpretation of a p-value. If the test is right-tailed, the \( p \)-value is the probability of observing a sample proportion as small as we saw in our sample, if the null hypothesis were true. If the test is right-tailed, the \( p \)-value is the probability of observing a sample proportion as large as we saw in our sample, if the null hypothesis were true. If the test is right-tailed, the \( p \)-value is the probability of observing a sample proportion as large as we saw in our sample. If the test is two-tailed, the \( p \)-value is the probability of observing a sample proportion as far away from the null value as what was observed in the current data set.

Use this set of numbers to answer the question. \( \begin{array}{l}4,11,6,9,23,34,6,19 \\ \text { What is the median for this set of numbers? } \\ \text { A. } 6 \\ \text { B. } 10 \\ \text { D. } 14 \\ \text { D. } 16\end{array} \)

Find the mean of: \( 1.8,1.7,1.3,1.1,1.2,1.6,1.8 \) A. 1.6 B. 1.4 C. 1.8 D. 1.1 E. 1.5

\( n = 5 \quad p ( \overline { x } > 500 ) \)

\( 11,16,12,7,23,9,5,5 \) What is the median of the data? B. 10 D. 11 D. 18