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Let f:R to (0,infinity) be strictly increasing function such that lim_x to infinity f(7x)/f(x) =1. Let f:R to (0,infinity) be strictly increasing function such that lim_x to infinity f(7x)/f(x) =1.
#iitjee_mains2024,let f:R-(0,infinity) be strictly increasing function such that lim f(7x)/f(x)=1 #iitjee_mains2024,let f:R-(0,infinity) be strictly increasing function such that lim f(7x)/f(x)=1
Let f: Rβ†’(0,∞) be strictly increasing function such that lim┬(xβ†’βˆž)⁑〖(f(7x))/(f(x)) =1γ€— . Then , the Let f: Rβ†’(0,∞) be strictly increasing function such that lim┬(xβ†’βˆž)⁑〖(f(7x))/(f(x)) =1γ€— . Then , the
Let f: Rβ†’(0,∞) be strictly increasing function such that lim f(7x)/f(x) = 1 then lim f(5x)/f(x) Let f: Rβ†’(0,∞) be strictly increasing function such that lim f(7x)/f(x) = 1 then lim f(5x)/f(x)
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STRICTLY INCREASING FUNCTION and DERIVATIVES, PROOF STRICTLY INCREASING FUNCTION and DERIVATIVES, PROOF
Q) Let 𝑓:𝑅={0}→ℝ be a function such that 𝑓(π‘₯)=6𝑓(1/π‘₯)=35/3π‘₯βˆ’5/2, If the lim(π‘₯β†’0)β€Š(1/𝛼π‘₯+𝑓(π‘₯))=𝛽; Q) Let 𝑓:𝑅={0}→ℝ be a function such that 𝑓(π‘₯)=6𝑓(1/π‘₯)=35/3π‘₯βˆ’5/2, If the lim(π‘₯β†’0)β€Š(1/𝛼π‘₯+𝑓(π‘₯))=𝛽;
Let f:[0, ∞) β†’ R be a continuous, strictly increasing function such that f^3(x)=∫_0^xtff^2(t) dt.... Let f:[0, ∞) β†’ R be a continuous, strictly increasing function such that f^3(x)=∫_0^xtff^2(t) dt....