Question: statistical software often has a random number generator that is supposed to produce numbers uniformly distributed between 0 to 1. If that is true, the

statistical software often has a "random number generator" that is supposed to produce numbers uniformly distributed between 0 to 1. If that is true, the numbers generated come from a population with mu=0.5. A command generate 100 numbers gives outcomes with mean x bar= 0.469 and s=0.286. Because the sample is reasonably large, take the population standard deviation also to be sigma=0.286. Do we have evidence that the mean of all numbers produced by this software is not 0.5?

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