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是对变限函数的求导:
FY(y) = 2∫<0, √[(y-1)/2] > fX(x) dx
(FY)'(y) = 2 fX(√[(y-1)/2]) {√[(y-1)/2]}'
= 2 fX(√[(y-1)/2]) · 1/{2√[(y-1)/2]} · (1/2)
= fX(√[(y-1)/2])/{2√[(y-1)/2]}
= .........
FY(y) = 2∫<0, √[(y-1)/2] > fX(x) dx
(FY)'(y) = 2 fX(√[(y-1)/2]) {√[(y-1)/2]}'
= 2 fX(√[(y-1)/2]) · 1/{2√[(y-1)/2]} · (1/2)
= fX(√[(y-1)/2])/{2√[(y-1)/2]}
= .........
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