Let `f(x)` be a continuous function such that `f(a-x)+f(x)=0` for all `x in [0,a]`. Then `int_0^a d

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Let f(x) be a continuous function such that f(a-x)+f(x)=0 for all ` x in [0,a]`. Then, the value o

Let f and g be continuous functions on [0,a] such that f(x)=f(a-x)&g(x)+g(a-x)=4,then int_0^1 f(x)dx

Let f and g be continuous functions on [0, a] such that f(x) = f(a – x) and g(x) + g(a – x) = 4,

Let f : R → R be a continuous function such that f(x) + f(x + 1) = 2 for all x ∈ R.If I_1 = ∫0 8 f

Let `f(x)` be a continuous function in `R` such that `f(x)` does not vanish for all `x in R`.

Let f (x) be a quadratic function such that f (0) =1 and `f(-1)=4, ifint(f(x))/

differentiability 22nd jan 1st shift 2025

D10_F:[0,infinity) to R is continuous function such that f(x)=1-2x + int from 0 to x e^x-tf(t)dt