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Suppose an x distribution has mean μ = 5. Consider two corresponding x distributions, the first based on samples of size...

Suppose an x distribution has mean μ = 5. Consider two corresponding x distributions, the first based on samples of size n = 49 and the second based on samples of size n = 81. (a) What is the value of the mean of each of the two x distributions? For n = 49, μ x = For n = 81, μ x = (b) For which x distribution is P( x > 6.25) smaller? Explain your answer. The distribution with n = 81 because the standard deviation will be smaller. The distribution with n = 81 because the standard deviation will be larger. The distribution with n = 49 because the standard deviation will be smaller. The distribution with n = 49 because the standard deviation will be larger. (c) For which x distribution is P(3.75 < x < 6.25) greater? Explain your answer. The distribution with n = 49 because the standard deviation will be smaller. The distribution with n = 81 because the standard deviation will be smaller. The distribution with n = 81 because the standard deviation will be larger. The distribution with n = 49 because the standard deviation will be larger.  

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Solution - Foon no49 Siualanly for n= 81 As the sample siae incsnease s, the deviation of standoend denease s taudard deviati

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