A manufacturer's process produces basketballs that have a population mean diameter of 9.47 inches and a population standard deviation of 0.035 inches (when the basketballs are inflated to NCAA men's regulation air pressure). For the men's game, NCAA regulations require that a basketball's diameter must be 9.39 to 9.55 inches for men (when inflated to NCAA men's regulation pressure). Suppose the manufacturer tests every basketball it produces for conformance with NCAA men's regulation diameter, and knows its produced diameters have a Normal distribution. Calculate the probability that the manufacturer manufacturer will have to reject any basketball it produces (so that it will only deliver regulation basketballs for use in the NCAA men's game).
A manufacturer's process produces basketballs that have a population mean diameter of 9.47 inches and a population standard deviation of 0.035 inches (when the basketballs are inflated to NCAA men's regulation air pressure). For the men's game, NCAA regulations require that a basketball's diameter must be 9.39 to 9.55 inches for men (when inflated to NCAA men's regulation pressure). Suppose the manufacturer tests every basketball it produces for conformance with NCAA men's regulation diameter, and knows its produced diameters have a
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