Quality control from many products involves breaking destroying or wearing out a number of the products in order to see exactly what it takes to make the product stop working suppose that for one product 98% of all units made a particular factory can hold at least 400 pounds. Of weight before breaking to check the product quality control Celexa random sample of 300 units made at the factory and determines whether or not the product and hold at least 400 pounds of weight before breaking. What is the probability that the randomly select the sample will have less than 97.5% of the units that can hold at least 400 pounds of weight before breaking? Hint you'll need to find the mean and standard deviation of the sample percentages as a first step in finding the probability.
Quality control from many products involves breaking destroying or wearing out a number of the products in order to see exactly what it takes to make the product stop working suppose that for one product 98% of all units made a particular factory can hold at least 400 pounds. Of weight before breaking to check the product quality control Celexa random sample of 300 units made at the factory and determines whether or not the product and hold at least 400 pounds of weight before breaking. What is the probability that the randomly select the sample will have less than 97.5% of the units that can hold at least 400 pounds of weight before breaking? Hint you'll need to find the mean and standard deviation of the sample percentages as a first step in finding the probability.
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