Integral of cscxcotx dx
The solution
Detail solution
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The integral of a constant times a function is the constant times the integral of the function:
∫cot(x)csc(x)dx=−∫(−cot(x)csc(x))dx
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The integral of cosecant times cotangent is cosecant:
∫(−cot(x)csc(x))dx=csc(x)
So, the result is: −csc(x)
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Add the constant of integration:
−csc(x)+constant
The answer is:
−csc(x)+constant
The answer (Indefinite)
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| csc(x)*cot(x) dx = C - csc(x)
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∫cot(x)csc(x)dx=C−csc(x)
The graph
Use the examples entering the upper and lower limits of integration.