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If int0^x {int0^u f(t) dx}du is equal t...

If `int_0^x {int_0^u f(t) dx}du` is equal to (a) `int_0^x (x-u) f(u)` (b) `int_0^xuf(x-u)du` (c) `x int_0^x f(u) du` (d) `x int_0^x uf(u-x)du`

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If int_0^x {int_0^u f(t) dt}du is equal to (a) int_0^x (x-u) f(u) (b) int_0^xuf(x-u)du (c) x int_0^x f(u) du (d) x int_0^x uf(u-x)du

If int_0^x {int_0^u f(t) dt}du is equal to (a) int_0^x (x-u) f(u) (b) int_0^xuf(x-u)du (c) x int_0^x f(u) du (d) x int_0^x uf(u-x)du

int_0^x{int_0^uf(t)dx}\ du is equal to (a) int_0^x(x-u)f(u)du (b) int_0^x uf(x-u)du (c) x int_0^xf(u)du (d) x int_0^x uf(u-x)du

int_0^x{int_0^uf(t)dt}\ du is equal to (a) int_0^x(x-u)f(u)du (b) int_0^x uf(x-u)du (c) x int_0^xf(u)du (d) x int_0^x uf(u-x)du

If int_(0)^(x){int_(0)^(u)f(t)dx}du is equal to (a)int_(0)^(x)(x-u)f(u)(b)int_(0)^(x)uf(x-u)du(c)x int_(0)^(x)f(u)du(d)x int_(0)^(x)uf(u-x)du

int_0^(2a)f(x)dx is equal to a. 2int_0^af(x)dx b. 0 c. int_0^af(x)dx+int_0^af(2a-x)dx d. int_0^af(x)dx+int_0^(2a)f(2a-x)dx

int_0^a[f(x)+f(-x)]dx= (A) 0 (B) 2int_0^a f(x)dx (C) int_-a^a f(x)dx (D) none of these

int_0^a[f(x)+f(-x)]dx= (A) 0 (B) 2int_0^a f(x)dx (C) int_-a^a f(x)dx (D) none of these

If int_0^1 f(x) dx = 4 , int_0^2 f(t) dt = 2 and int_4^2 f(u) du = 1 then int_1^4 f(x) dx = ____

int_0^af(a-x)dx =..... a) int_0^(2a)f(x)dx b) int_-a^af(x)dx c) int_0^af(x)dx d) int_a^0f(x)dx