$If f(a+b-x)=f(x) then \int\limit...
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If f(a+b-x)=f(x) then intlimits^b_a {x.f} , (x)dx= a) frac{a+b}{2}intlimits^b_a f(b-x)dxb)frac{a+b}{2}intlimits^b_a f(x)dx c) frac{b-a}{2}intlimits^a_a {f(x)} , dx d) (a+b)intlimits^b_a f(x)dx

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@I = intlimits^b_a {f(x)} , dx I =intlimits^b_a {(a+b-z)} f(a+b-x)dx =intlimits^b_a {(a+b-x)} , f(x)dx =(a+b)

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