Let f:[1,∞)→ [2,∞) be differentiable function.If 10 ∫24_1^x▒f(t)dt=5x.f(x)-x5-9 for all x1, then

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Let f: [1,∞) → [2,∞) be a differentiable function, If 10 f* f (t)dt = 5xf(x) – x5 – 9 for all x ≥ 1, Let f: [1,∞) → [2,∞) be a differentiable function, If 10 f* f (t)dt = 5xf(x) – x5 – 9 for all x ≥ 1,
Let f:[1,∞)→[2,∞) be a differentiable function, If 10∫_1^x f(t)dt=5xf(x)-x^5-9 for all x≥1, then Let f:[1,∞)→[2,∞) be a differentiable function, If 10∫_1^x f(t)dt=5xf(x)-x^5-9 for all x≥1, then
Let f:[1,∞)→[2,∞) be a differentiable function. If 10 ∫ˣ f(t) dt = 5xf(x) - x⁵ - 9 for all x≥1 Let f:[1,∞)→[2,∞) be a differentiable function. If 10 ∫ˣ f(t) dt = 5xf(x) - x⁵ - 9 for all x≥1
JEE Mains 2025 | f:[1, ∞)→[2, ∞) be a differentiable function, if 10∫_1^x▒f(t) dt=5xf(x)−x^5−9| DE JEE Mains 2025 | f:[1, ∞)→[2, ∞) be a differentiable function, if 10∫_1^x▒f(t) dt=5xf(x)−x^5−9| DE
Let f : R → R be a twice differentiable function such that f(2) =1 . If F(x) = xf(x) ∀x∈R, Let f : R → R be a twice differentiable function such that f(2) =1 . If F(x) = xf(x) ∀x∈R,
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Let f:[1, ♾️) R be a differentiable function such that f(1)=1/3 and 3.Integral of f(t)dt from 1 to x Let f:[1, ♾️) R be a differentiable function such that f(1)=1/3 and 3.Integral of f(t)dt from 1 to x