If f(a+b-x)=f(x),\\ \nthen prove that\\ int_a^b xf(x)dx=(a+b)/2int_a^bf(x)dx | 12 | DEFINITE INT...

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If f(a+b-x)=f(x)\n, then prove that \nint_a^b xf(x)dx=((a+b)/2)int_a^bf(x)dxdot | 12 | DEFINITE ... If f(a+b-x)=f(x)\n, then prove that \nint_a^b xf(x)dx=((a+b)/2)int_a^bf(x)dxdot | 12 | DEFINITE ...
If f(x)=f(a+b-x), then `int_(a)^(b) xf(x)dx`|| if f(a+b-x)=f(x) then ∫_a^bx f(x) dx is equal to .. If f(x)=f(a+b-x), then `int_(a)^(b) xf(x)dx`|| if f(a+b-x)=f(x) then ∫_a^bx f(x) dx is equal to ..
If `f(a+b-x)=f(x)`, then `int_a^b x f(x)dx` is equal to (A) `(a-b)/2int_a^b f(a+b-x)dx` (B) ` If `f(a+b-x)=f(x)`, then `int_a^b x f(x)dx` is equal to (A) `(a-b)/2int_a^b f(a+b-x)dx` (B) `
If `f(a+b-x)=f(x)` , then `inta bf(x)dx` is equal to (A) `(a+b)/2inta bf(b-x)dx` (B) `(a+b)/2int... If `f(a+b-x)=f(x)` , then `inta bf(x)dx` is equal to (A) `(a+b)/2inta bf(b-x)dx` (B) `(a+b)/2int...
If `f(a+b-x)=f(x)`, then `int_(a)^(b) x f(x)dx` is equal to - If `f(a+b-x)=f(x)`, then `int_(a)^(b) x f(x)dx` is equal to -
If `f(a+b-x)=f(x)," then "int_(a)^(b)xf(x)dx=` | Class 12 Maths | Doubtnut If `f(a+b-x)=f(x)," then "int_(a)^(b)xf(x)dx=` | Class 12 Maths | Doubtnut
If `f(a+b-x)=f(x)` , then `inta bf(x)dx` is equal to (A) `(a+b)/2inta bf(b-x)dx` (B) `(a+b)/2int... If `f(a+b-x)=f(x)` , then `inta bf(x)dx` is equal to (A) `(a+b)/2inta bf(b-x)dx` (B) `(a+b)/2int...
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