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  1. displaystyle limx → (π/4) (tan x)tan 2x equals (A) e1 (B) e2 (C) e-1 (D) e-2. Check Answer and Solution for above question from Mathematics in Lim

  2. JEE Main 2016: Let p = displaystyle limx → 0+ ( 1 + tan2 √x )(1/2x) then log p is equal to (A) 2 (B) 1 (C) (1/2) (D) (1/4).

  3. displaystyle lim x arrow 0[(a sin x/x)]+[(b tan x/x)], where a, b are integers and [] denotes integral part, is equal to (A) a+b (B) a+b-1 (C) a-b (D

  4. displaystyle lim x arrow 0 ( cos ( tan x)- cos x/x4) is equal to (A) 1 / 6 (B) -1 / 3 (C) 1 / 2 (D) 1. Check Answer and Solution for above question f

  5. KCET 2007: displaystyle limx → 1 ( tan (x2-1)/x-1) is equal to (A) (1/2) (B) 2 (C) (-1/2) (D) -2. Check Answer and Solution for above question from

  6. KCET 2020: displaystyle limx→0(( tan x/√2x +4 - 2)) is equal to (A) 2 (B) 3 (C) 4 (D) 6. Check Answer and Solution for above question from Mathema

  7. The value of displaystyle limx →0 (1/x) [ tan-1 ((x+1/2x+1))- (π/4)] is (A) 1 (B) -(1/2) (C) 2 (D) 0. Check Answer and Solution for above question

  8. AP EAMCET 2018: lim n → ∞ ∑ nr=1 Tan-1((2r/r4 + r2 + 2 )) = (A) (π/4) (B) (π/2) (C) ( - π/4) (D) ( - π/2).

  9. if f(x) = displaystyle limn→∞( (tan π x2+(x+1)n sin x/x2+(x+1)n)), then (A) f is continuous at x = 0 (B) f is differentiable at x = 0 (C) f is co

  10. J K CET 2013: undersetx→ 0 mathop lim tan ( (π /4)+x ) 1/x is equal to (A) e (B) e2 (C) 1/e (D) 1/e2 . Check Answer and Solution for above q

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