If f(x) is a continuous function defined on [0, 2a], then∫ from 0 to 2a f(x) dx = ∫ from 0 to a f(x)

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If f(x) is a continuous function defined on [0, 2a], then ∫ from 0 to 2a of f(x) dx = { 2 ∫ from 0If f(x) is a continuous function defined on [0, 2a], then ∫ from 0 to 2a of f(x) dx = { 2 ∫ from 0
If f(x) is a continuous function defined on [0, 2a], then prove that ∫ from 0 to 2a of f(x) dx = ∫ fIf f(x) is a continuous function defined on [0, 2a], then prove that ∫ from 0 to 2a of f(x) dx = ∫ f
If : `int_(0)^(2a)f(x)dx=2.int_(0)^(a)f(x)dx`, then :If : `int_(0)^(2a)f(x)dx=2.int_(0)^(a)f(x)dx`, then :
Integral 0 to 2a f(x)dx/(f(x)+f(2a-x)) entrance exam engineeringIntegral 0 to 2a f(x)dx/(f(x)+f(2a-x)) entrance exam engineering
If f(2a-x)=f(x) , then int 0 to 2a f(x) dx is|If f(2a-x)=-f(x), then show that, int_(0)^(2a)f(x)dx=0If f(2a-x)=f(x) , then int 0 to 2a f(x) dx is|If f(2a-x)=-f(x), then show that, int_(0)^(2a)f(x)dx=0
Definite Integral 0 to 2a f(x)=2(0 to 2a f(x)) if f(2a-x)=f(x) and 0 if f(2a-x)=-f(x)|PropertyDefinite Integral 0 to 2a f(x)=2(0 to 2a f(x)) if f(2a-x)=f(x) and 0 if f(2a-x)=-f(x)|Property
prove that : `int_(0)^(2a) f(x)dx` = `int_(0)^(a) f(x)dx`+`int_(0)^(a)f(2a-x)dx`prove that : `int_(0)^(2a) f(x)dx` = `int_(0)^(a) f(x)dx`+`int_(0)^(a)f(2a-x)dx`
`int_(0)^(2a)f(x)dx` is equal to -`int_(0)^(2a)f(x)dx` is equal to -