_ 6 ^ 3 d x 1+ x is equal to
Mathematics · JEE Main · NTA Exams — Integral Calculus
\(\int_{\frac{\pi}{6}}^{\frac{\pi}{3}} \frac{d x}{1+\sqrt{\tan x}}\) is equal to
- \(\frac{\pi}{12}\)
- \(\frac{\pi}{2}\)
- \(\frac{\pi}{6}\)
- \(\frac{\pi}{4}\)
Answer
(A) 12
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- Statement - 1: _ 0 ^ ^ 2 x ^ -1 t d t+ _ 0 ^ cas ^ 2 x ^ -1 t d t= 4 for all x. Statement - 2: d d x _ ^ (x)…
- If . |_ n = _ 0 ^ / 4 ^ n x ^ 2 x d x, then . |_ 1 , . |_ 2 , . |_ 3 are in
- _ n [ 1 n + n^ 2 (n+1)^ 3 + n^ 2 (n+2)^ 3 + .+ 1 8 n ] is equal to
- Given below are two statements. Statement - 1: If f(x)= _ 1 ^ x _ r t 1+t+t^ 2 d t then f(x)=f ( 1 x ) for…
- If f(x)= 2-x x 2+x x and g(x)= _ x x(x>0) then the value of the integral _ - / 4 ^ / 4 g(f(x)) d x
- Let f : R R be a continuous function. Then _ x / 4 4 _ 2 ^ ^ 2 x f(x) d x x^ 2 - ^ 2 16 is equal to
- _ x 0^ + 1 x^ 3 _ 0 ^ x^ 2 t d t is equal to
- _ ^ [ x] d x . where [ . ] denotes the greatest integer function, is equal to
More Integral Calculus questions · Browse all practice questions