The value of `inttan^3 (2x) sec (2x) dx` is equal to:
If tan x = t then tan 2x + sec 2x is equal to (a) (1 + t) / (1 - t) (b) (1 - t) / (1 + t) (c) 2t /
If sec A is equal to x plus 1 divide by 4x, prove that sec A + tan A = 2x or 1 divide by 2x
Prove the trigonometry identity: 1+tan^2x=sec^2x
15 | Integrate tan cube 2 x sec 2 x
三角関数の恒等式を証明します: 1+tan^2 = sec^2
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sec^2xtanydx+sec^2ytanxdy=0 || ` sec^(2)x tany dx + sec^(2)y tan x dy = dy =0
If sec 2x = cosec (3x – 45°), then x is equal to:
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Prove that :- cos2x = (1 - tan²x)/(1 + tan²x)
秒(2x) = 秒^2x / (2 - 秒^2x)
Differentiation and integration important formulas||integration formula
The value of `int tan^3 2x sec 2x dx` is equal to
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[Class 12] Assertion (A): The domain of the function sec^-1 2x is (−∞, - Teachoo