## Integral of xcosx | How to Integrate xcosx dx

The integral of xcosx is equal to xsinx +cosx+C where C is an arbitrary constant, and it is denoted by ∫xcosx dx. The function xcosx is a product of two functions x and cosx. So we can use integration by parts formula to find its integration. Notation of Integral of xcosx: ∫xcosx dx Integration formula … Read more

## Integral of cos root x dx | Find ∫cos(√x)dx

The integral of cos root x dx is denoted by ∫cos(√x)dx, and it is equal to ∫cos(√x)dx = 2[√xsin(√x)+ cos(√x)]+C where C is an integration constant. Here we will learn how to integrate cos root x. The integral formula of cos root x is given below. $\int \cos \sqrt{x} dx$ $= 2[\sqrt{x} \sin \sqrt{x}+\cos \sqrt{x}]+C$ … Read more

## Integral of sin root x dx | Find ∫sin(√x)dx

The integral of sin root x dx is denoted by ∫sin(√x)dx, and it is given by ∫sin(√x)dx = 2[-√xcos(√x)+ sin(√x)]+C where C denotes an integral constant. Note that $\int \sin \sqrt{x} dx$ $= 2[-\sqrt{x} \cos \sqrt{x}+\sin \sqrt{x}]+C$ Lets learn how to integrate sin(sqrt x) dx. Integration of sin root x Question: Find the integral ∫sin(√x)dx. … Read more

## [Solved] What is the Integral of 1? | Integration of 1

The integral of 1 is equal to x+C where C is a constant. The integration of 1 is denoted by ∫1 dx, and its formula is given as follows: ∫1 dx = x+C where C is an arbitrary integration constant. Here we will learn how to integrate 1. Integration of 1 Question: What is the … Read more

## [Solved] What is the Integral of 0? | Integration of zero

The integral of 0 is equal to C where C is an arbitrary constant. The integration of 0 is denoted by ∫0 dx, and its formula is given by ∫0 dx = C where C is an integration constant. In this post, we will learn how to integrate the constant 0. NOTE: We know that … Read more

## What is the Integral of 1/x^2? [Solved] | Integration of 1/x^2

The integral of 1/x^2 is equal to -1/x +C where C is a constant. The integration formula of 1/x2 is as follows: $\int \dfrac{1}{x^2} dx = -\dfrac{1}{x}$ +C. In this post, we will learn how to integrate 1/x^2. Integration of 1/x2 Answer: The integration of 1/x2 is equal to -1/x +C. Explanation: Step 1: Using … Read more

## Integral of x^2 | How to Integrate x^2? [Solved]

The integral of x^2 (x square) is equal to x3/3+C where C is a constant. The integration formula of x2 (x square) is given by ∫x2 dx = $\dfrac{x^3}{3}$ +C. Let us now learn how to integrate x^2 dx. Integration of x2 Answer: The integral of x square is ∫x2 dx = x3/3+C. Explanation: To … Read more

## Integral of 1/2x (1 by 2x) | How to Integrate 1/2x

The integral of 1/2x (1 by 2x) is equal to 1/2 ln|x|+C where C denotes an integration constant. Here we learn how to integrate 1/2x. The integration of 1/2x formula is given by $\int \dfrac{1}{2x} dx=\dfrac{1}{2}\ln |x|+C$. Integration of 1/2x Answer: The integration of 1/2x is 1/2 ln|x|+C. Explanation: We need to find the integral … Read more

## Integral of ln2x | How to Integrate of ln2x

The integral of ln2x is equal to x(ln2x−1)+C where C is a constant. Here, we will learn how to integrate ln2x. The integration of ln(2x) is given as follows: ∫ln2x dx = x(ln2x−1)+C Integration of ln2x Question: What is the integration of ln2x? Solution: To find the integration of ln2x, we will use the integration … Read more

## Integral of e^(-x) from 0 to Infinity

The integral of e^(-x) from 0 to infinity is equal to 1. Here we will learn how to integrate e-x (e to the power -x) from 0 to ∞. Answer: The integral of e-x from 0 to infinity is equal to 1. That is, $\int_0^\infty e^{-x} dx =1$. Explanation: The integration of e-x from 0 … Read more