Math, asked by saksh786, 1 year ago

can i get its answer


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Answered by Anonymous
7

Answer:

\bold\red{-cotx-x+c}

Step-by-step explanation:

It is integration of trignometric function.

Here, we have to integrate {cot}^{2}x wrt x.

We know that,

{cot}^{2}x=({cosec}^{2}x-1)

So, replace this instead of {cot}^{2}x.

Now, we know that, integration of ,

\bold{{cosec}^{2} x \:wrt\:x = -cot x} .

and,

integration of (dx) wrt x is x.

So, after all this we will get,

Integration = ( - cot x - x + c )

where,

c is any arbitrary constant.

Note :- Refer to the attachment for solution.

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