The value of `int_0^(pi/2)(ln | tan x +cotx |) dx` is equal to

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Q) If Integration ∫ ( 0 to (𝜋/2)  ) cot𝑥/(cot𝑥+cosec𝑥) 𝑑𝑥 =𝑚(𝜋+𝑛), then 𝑚.𝑛 is equal Q) If Integration ∫ ( 0 to (𝜋/2)  ) cot𝑥/(cot𝑥+cosec𝑥) 𝑑𝑥 =𝑚(𝜋+𝑛), then 𝑚.𝑛 is equal
f(x)= Min (tanx, cotx) ∀ x ϵ (0,π/2) Then ∫_0^(π/3)▒f(x)dx is equal to: a)ln(√3/2) b) ln(√(3/2)) f(x)= Min (tanx, cotx) ∀ x ϵ (0,π/2) Then ∫_0^(π/3)▒f(x)dx is equal to: a)ln(√3/2) b) ln(√(3/2))
16. Value of \int_0^{\pi/2}(\tan x)^n dx and \int_0^{\infty}\cos(bz^{1/n})dz 16. Value of \int_0^{\pi/2}(\tan x)^n dx and \int_0^{\infty}\cos(bz^{1/n})dz
The value of the definite integral `int_0^(pi/2) (dx)/(tanx+cotx+cosecx+secx)` is The value of the definite integral `int_0^(pi/2) (dx)/(tanx+cotx+cosecx+secx)` is
Evaluate : `int_0^(pi/4)(tanx+cotx)^(-2)dx` Evaluate : `int_0^(pi/4)(tanx+cotx)^(-2)dx`
int_(0)^(pi//2) x cotx dx= | CLASS 12 | DEFINITE INTEGRAL | MATHS | Doubtnut int_(0)^(pi//2) x cotx dx= | CLASS 12 | DEFINITE INTEGRAL | MATHS | Doubtnut
Prove that: `int_0^(pi//2)log|tanx+cotx|dx=pi(log)_e2` Prove that: `int_0^(pi//2)log|tanx+cotx|dx=pi(log)_e2`
Q) If Integration ∫ ( 0 to (𝜋/2)  ) cot𝑥/(cot𝑥+cosec𝑥) 𝑑𝑥 =𝑚(𝜋+𝑛), then 𝑚.𝑛 is equal to #maths Q) If Integration ∫ ( 0 to (𝜋/2)  ) cot𝑥/(cot𝑥+cosec𝑥) 𝑑𝑥 =𝑚(𝜋+𝑛), then 𝑚.𝑛 is equal to #maths