If $V \left( X _ { y } \right) = g \left( \mu _ { i } \right)$ , a known function of $\mu$ , then a transformation $h \left( X _ { y } \right)$ that "stabilizes the variance" so that $V \left[ h \left( X _ { y } \right) \right]$ is approximately the same for each I is given by h(x)oc __________.

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The Answer of If $V \left( X _ { y } \right) = g \left( \mu _ { i } \right)$ , a known function of $\mu$ , then a transformation $h \left( X _ { y } \right)$ that "stabilizes the variance" so that $V \left[ h \left( X _ { y } \right) \right]$ is approximately the same for each I is given by h(x)oc __________.

If V(Xy)=g(μi)V \left( X _ { y } \right) = g \left( \mu _ { i } \right)V(Xy​)=g(μi​)

If $V \left( X _ { y } \right) = g \left( \mu _ { i } \right)$