An electronic company in Laguna manufactures resistors that have a mean resistance of 120 ohms and a standard deviation of 13 ohms. Find the probability that a random sample of 40 resistors will have an average resistance greater than 114 ohms.
Let "X=" an average resistance: "X\\sim N(\\mu, \\sigma^2\/n)."
Given "\\mu=120\\Omega, \\sigma=13\\Omega , n=40."
"\\approx P(Z>-2.9190)\\approx0.9982"
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