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Hello,

I need help from someone who is good at solving integration problems. This is the problem ∫ ( x^2) / √(4 - x^2) dx
Please post the steps on how to solve this problem with the answer.
Integrate (x^2/ (x^2 + 4)) dx = Integrate (1 - 4/ (x^2 + 4)) dx =x - 2arctan(x/2) + c
@Timster, this is a trignometric substitution problem and so the correct answer from a website is 2 arcsin(x/2)-1/2*x*sqrt(4-x^2)+c.
Please redo the problem and show the steps.
(11-13-2015, 04:35 PM)shaidul Wrote: [ -> ]@Timster, this is a trignometric substitution problem and so the correct answer from a website is 2 arcsin(x/2)-1/2*x*sqrt(4-x^2)+c.
Please redo the problem and show the steps.

That's why that answer is wrong... You got it from a website.
The same answer is written in the textbook also.
You can use sites like this to solve you're trigonometry problem, there is loads of site that can help you solve this.

https://www.freemathhelp.com/trigonometry-help.html
That's where I got my answer.