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Let f : [(-Ο€)/2,Ο€/2]β†’R be a continuous function such that f(0) = 1 and f(t) dt = 0. Then which #jee Let f : [(-Ο€)/2,Ο€/2]β†’R be a continuous function such that f(0) = 1 and f(t) dt = 0. Then which #jee
Let f : [βˆ’Ο€/2,Ο€/2]β†’R be a differentiable function such that f ( 0 ) = 1/2 ..then 8𝛼² is equal to : Let f : [βˆ’Ο€/2,Ο€/2]β†’R be a differentiable function such that f ( 0 ) = 1/2 ..then 8𝛼² is equal to :
JEE Advanced 2021 Math Paper 2 (Q 3) solution | IIT JEE Maths| #jeeadvanced2021 #projecteducation JEE Advanced 2021 Math Paper 2 (Q 3) solution | IIT JEE Maths| #jeeadvanced2021 #projecteducation
Q) Let 𝑓:[βˆ’πœ‹/2,πœ‹/2]→𝑅 be a differentiable function such that 𝑓(0)=1/2. If the lim(π‘₯β†’0)β€Š(π‘₯∫0^π‘₯β€Šβ€Šπ‘“ Q) Let 𝑓:[βˆ’πœ‹/2,πœ‹/2]→𝑅 be a differentiable function such that 𝑓(0)=1/2. If the lim(π‘₯β†’0)β€Š(π‘₯∫0^π‘₯β€Šβ€Šπ‘“
IIT-JEE MAINS 2025 APRIL// Let f be a continuous function satisfying f(0)=1 and f(2x)-f(x)=x If lim IIT-JEE MAINS 2025 APRIL// Let f be a continuous function satisfying f(0)=1 and f(2x)-f(x)=x If lim
Let f∢Rβ†’R be a continuous function. Then lim┬(xβ†’Ο€/4)⁑〖(Ο€/4 ∫_2^sec^2⁑xβ–’γ€–f(x)γ€— dx)/(x^2-Ο€^2/16)γ€— is Let f∢Rβ†’R be a continuous function. Then lim┬(xβ†’Ο€/4)⁑〖(Ο€/4 ∫_2^sec^2⁑xβ–’γ€–f(x)γ€— dx)/(x^2-Ο€^2/16)γ€— is
Let f : R β†’ 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 : R β†’ R be a continuous function such that f(x) + f(x + 1) = 2 for all x ∈ R.If I_1 = ∫0 8 f
Let \( f: R \rightarrow R \) be continuous function satisfying \( f(x)+f(x+k)=n \), for all \( x \in Let \( f: R \rightarrow R \) be continuous function satisfying \( f(x)+f(x+k)=n \), for all \( x \in