A company is started by four friends. The company To do so, she selects a random sample of 100 orders was Erica's idea, so she wants to fill 70% of the from the large number of orders that were filled...


A company is started by four friends. The company<br>To do so, she selects a random sample of 100 orders<br>was Erica's idea, so she wants to fill 70% of the<br>from the large number of orders that were filled and<br>orders. Jen, Heather, and Tonya each agree to fill 10% determines who filled the order. She finds that Erica<br>of the orders. After a successful first year, Erica wants<br>filled 56 orders, Jen filled 18, Heather filled 14, and<br>to determine if the distribution of the number of orders<br>Tonya filled 12. The chi-square test statistic for<br>filled is adhering to the agreed-upon percentages. She goodness of fit is x² = 11.20 and the P-value is<br>decides to test:<br>between 0.01 and 0.02. Do the data provide<br>H :P,<br>O Erica<br>convincing evidence that the distribution of the<br>number of orders filled is not adhering to the agreed-<br>3D0.7, Р 3D0.1, Р,<br>= 0.1, P,<br>= 0.1<br>Jen<br>Heather<br>Tonya<br>H :Not all of the pi's are as stated.<br>upon percentages? Use a = 0.05.<br>Yes. Because the P-value is less than the<br>significance level there is convincing evidence that<br>the distribution of the number of orders filled is<br>adhering to the agreed-upon percentages.<br>Yes. Because the P-value is less than the<br>significance level there is convincing evidence that<br>the distribution of the number of orders filled is not<br>

Extracted text: A company is started by four friends. The company To do so, she selects a random sample of 100 orders was Erica's idea, so she wants to fill 70% of the from the large number of orders that were filled and orders. Jen, Heather, and Tonya each agree to fill 10% determines who filled the order. She finds that Erica of the orders. After a successful first year, Erica wants filled 56 orders, Jen filled 18, Heather filled 14, and to determine if the distribution of the number of orders Tonya filled 12. The chi-square test statistic for filled is adhering to the agreed-upon percentages. She goodness of fit is x² = 11.20 and the P-value is decides to test: between 0.01 and 0.02. Do the data provide H :P, O Erica convincing evidence that the distribution of the number of orders filled is not adhering to the agreed- 3D0.7, Р 3D0.1, Р, = 0.1, P, = 0.1 Jen Heather Tonya H :Not all of the pi's are as stated. upon percentages? Use a = 0.05. Yes. Because the P-value is less than the significance level there is convincing evidence that the distribution of the number of orders filled is adhering to the agreed-upon percentages. Yes. Because the P-value is less than the significance level there is convincing evidence that the distribution of the number of orders filled is not
H :Not all of the pi's are as stated.<br>upon percentages? Use a = 0.05.<br>Yes. Because the P-value is less than the<br>significance level there is convincing evidence that<br>the distribution of the number of orders filled is<br>adhering to the agreed-upon percentages.<br>Yes. Because the P-value is less than the<br>significance level there is convincing evidence that<br>the distribution of the number of orders filled is not<br>adhering to the agreed-upon percentages.<br>No. Because the P-value is less than the<br>significance level there is convincing evidence that<br>the distribution of the number of orders filled is<br>adhering to the agreed-upon percentages.<br>No. Because the P-value is less than the<br>significance level there is not convincing evidence<br>that the distribution of the number of orders filled is<br>not adhering to the agreed-upon percentages.<br>

Extracted text: H :Not all of the pi's are as stated. upon percentages? Use a = 0.05. Yes. Because the P-value is less than the significance level there is convincing evidence that the distribution of the number of orders filled is adhering to the agreed-upon percentages. Yes. Because the P-value is less than the significance level there is convincing evidence that the distribution of the number of orders filled is not adhering to the agreed-upon percentages. No. Because the P-value is less than the significance level there is convincing evidence that the distribution of the number of orders filled is adhering to the agreed-upon percentages. No. Because the P-value is less than the significance level there is not convincing evidence that the distribution of the number of orders filled is not adhering to the agreed-upon percentages.
Jun 11, 2022
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