Let a function \( f:(0, \infty) \rightarrow(0, \infty) \) be defined by \( f(x)= \) \( \left|1-\...

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Let a function f:(0,∞)→(0,∞) be defined by f(x)=|1-1/x|. Then f is :

Let f:[ 0, ∞)→[0, 3] be a function defined by f(x)= [max{sint : 0 ≤ t ≤ x}, 0 ≤ x ≤ π ,2 + cosx , x

Let f : (0,∞) → R be twice differentiable function.If some a ≠0,If integral 0 to 1 f(λx) dλ = af(x),

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Let f:[0,pi/2]-[0,1] be function,f(x)=sin^2x&g:[0,pi/2]-[0,infinity) such that g(x)=(pix/2 -x^2)^1/2

Let f : [0,3] → A be defined by f(x) = 2x^3 -15x^2 + 36x + 7 and g : [0,∞)→ B be defined by g(x)

Proof that f(x) = 1/x is Continuous on (0, infinity) using Delta-Epsilon

Let for a differentiable function f: (0,∞) → R, f(x) – f(y) ≥ 〖log〗_e (x/y)+x-y, ∀x,y∈(0,∞).