Define and show (by setting z = xy and then substituting z for y) that Deduce that
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Define
and show (by setting z = xy and then substituting z for y) that
Deduce that
By substituting (I + x2)z2 = 2t, so that z dz = dt /(1 + x2) show that I = √π/2, so that the density of the standard normal distribution as defined in Section 1.3 does integrate to unity and so is indeed a density.
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