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- Improper integral
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How to use it?
- Integral of d{x}:
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Integral of x^2/(1+x^3)
- Integral of √(1+sinx)
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Integral of x/(x+2)
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Integral of x/(1-x^2)^1/2
- Graphing y =:
- sqrt(x-1)/sqrt(x+1)
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Identical expressions
- sqrt(x- one)/sqrt(x+ one)
- square root of (x minus 1) divide by square root of (x plus 1)
- square root of (x minus one) divide by square root of (x plus one)
- √(x-1)/√(x+1)
- sqrtx-1/sqrtx+1
- sqrt(x-1) divide by sqrt(x+1)
- sqrt(x-1)/sqrt(x+1)dx
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Similar expressions
- (sqrtx-1)/(sqrtx+1)
- (sqrt(x+1)-sqrt(x-1))/(sqrt(x+1)-sqrt(x-1))
- (sqrt(x)-1)/(sqrt(x)+1)
- (sqrt(x+1)-sqrt(x-1))/(sqrt(x+1)+sqrt(x-1))
- sqrt(x+1)/sqrt(x+1)
- sqrt(x-1)/sqrt(x-1)
- (sqrt(x+1)+sqrt(x-1))/(sqrt(x+1)-sqrt(x-1))
Integral of sqrt(x-1)/sqrt(x+1) dx
The solution
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1 / | | _______ | \/ x - 1 | --------- dx | _______ | \/ x + 1 | / 0
$$\int\limits_{0}^{1} \frac{\sqrt{x - 1}}{\sqrt{x + 1}}\, dx$$
Integral(sqrt(x - 1)/sqrt(x + 1), (x, 0, 1))
The graph
Use the examples entering the upper and lower limits of integration.