The value of _ 0 ^ / 2 ^ 1 x x+ x d x is:
Mathematics · JEE Main · NTA Exams — Integral Calculus
The value of \(\int_{0}^{\pi / 2} \frac{\sin ^{1} x}{\sin x+\cos x} d x\) is:
- \(\frac{\pi-2}{8}\)
- \(\frac{\pi-1}{2}\)
- \(\frac{\pi-1}{4}\)
- \(\frac{\pi-2}{4}\)
Answer
(D) -2 4
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- If f(x) is a function satisfying f ( 1 x )+x^ 2 f(x)=0 for all non-zero x, then _ n ^ 1 f(x) d x equals
- For any natural number 'm', evaluate (x^ 3 m +x^ 2 m +x^ m ) (2 x^ 2 m +3 x^ m +6 )^ 1 m d x, x>0 .
- Evaluate 2 x a^ 2 ^ 2 x+b^ 2 ^ 2 x d x .
- 1+ x 1- x d x equals
- The integral _ / 6 ^ / 3 ^ 2 / 3 x cosec ^ 4 / 1 x d x is equal to:
- If m is a non-zero number and x^ 5 m-1 +2 x^ 4 m-1 (x^ 2 m +x^ m +1 )^ 3 d x=f(x)+c then f(x) is
- Let f:(0, ) R and F(x)= _ 0 ^ x f(t) d t If F [ x ^ 2 ]= x ^ 2 (1+ x ) . then f(4) equals
- _ -1 ^ 3 ( ^ -1 x x^ 2 +1 + ^ -1 x^ 2 +1 x ) d x equals to
More Integral Calculus questions · Browse all practice questions