$\int x^2·e^{x^3}dx=$

Important Questions on Integrals

MEDIUM

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 3

$\int \frac{x{e}^x}{(x+1{)}^2}dx=$

EASY

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 4

$\int \frac{dx}{a^2+x^2}=$_____

MEDIUM

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 5

If $f(-x)=-f\left(x\right)$ then ${\int }_{-a}^a f\left(x\right)dx=$_____

EASY

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 6

${\int }_{\alpha }^{\beta } \phi \left(x\right)dx+{\int }_{\beta }^{\alpha } \phi \left(x\right)dx=$_____

EASY

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 7

${\int }_0^1 \left(x\right)dx=$_____

EASY

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 8

$\int \frac{dx}{x+\sqrt{x}}$

EASY

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 9

Solution of $\underset{n\to \mathrm{\infty }}{lim} \left[\frac{e^{{\displaystyle \frac{1}{n}}}+e^{\frac{2}{n}}+e^{\frac{3}{n}}+\dots ..+e^{\frac{n}{n}}}{n}\right]$ is

MEDIUM

12th Bihar Board

IMPORTANT

EMBIBE CHAPTER WISE PREVIOUS YEAR PAPERS FOR MATHEMATICS>Chapter 7 - Integrals>Bihar Board-2018>Q 10

Integrate$\int \left({\sec }^n\theta ·\tan \theta \right)d\theta$.