According to a report of a particular machined parts inspection process, 5% of all machined parts in a company do not conform to customer requirements. Let p be the proportion of machined parts that...


According to a report of a particular machined parts inspection process,<br>5% of all machined parts in a company do not conform to customer<br>requirements. Let p be the proportion of machined parts that do not<br>conform to customer requirements in a random sample 200 machined<br>parts.<br>Find the probability that this sample proportion is within 0.03<br>of the population proportion.<br>What is the probability that this sample proportion is greater<br>than the population proportion by 0.05 or more?<br>What is the probability that this sample proportion is less<br>than the population proportion by 0.06 or more?<br>40% of the sample proportions is above what value?<br>а.<br>b.<br>с.<br>d.<br>

Extracted text: According to a report of a particular machined parts inspection process, 5% of all machined parts in a company do not conform to customer requirements. Let p be the proportion of machined parts that do not conform to customer requirements in a random sample 200 machined parts. Find the probability that this sample proportion is within 0.03 of the population proportion. What is the probability that this sample proportion is greater than the population proportion by 0.05 or more? What is the probability that this sample proportion is less than the population proportion by 0.06 or more? 40% of the sample proportions is above what value? а. b. с. d.

Jun 11, 2022
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