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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*ln(x))/(1+x^2)^2
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Integral of x/(x^2+4*x+8)
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Integral of x/(sqrt(2x+1)+1)
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Integral of x*cos6x
- Derivative of:
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9/x^2
- Graphing y =:
- 9/x^2
- Limit of the function:
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9/x^2
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Identical expressions
- nine /x^ two
- 9 divide by x squared
- nine divide by x to the power of two
- 9/x2
- 9/x²
- 9/x to the power of 2
- 9 divide by x^2
- 9/x^2dx
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Similar expressions
- (√(x^2-9))/x^2
Integral of 9/x^2 dx
The solution
You have entered
[src]
-2 + x
/
|
| 9
| -- dx
| 2
| x
|
/
2
$$\int\limits_{2}^{x - 2} \frac{9}{x^{2}}\, dx$$
Integral(9/x^2, (x, 2, -2 + x))
Detail solution
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The integral of a constant times a function is the constant times the integral of the function:
PiecewiseRule(subfunctions=[(ArctanRule(a=1, b=1, c=0, context=1/(x**2), symbol=x), False), (ArccothRule(a=1, b=1, c=0, context=1/(x**2), symbol=x), False), (ArctanhRule(a=1, b=1, c=0, context=1/(x**2), symbol=x), False)], context=1/(x**2), symbol=x)
So, the result is:
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Add the constant of integration:
The answer is:
The answer (Indefinite)
[src]
/ | | 9 | -- dx = nan | 2 | x | /
$$\int \frac{9}{x^{2}}\, dx = \text{NaN}$$
The answer
[src]
9 9 - - ------ 2 -2 + x
$$\frac{9}{2} - \frac{9}{x - 2}$$
=
=
9 9 - - ------ 2 -2 + x
$$\frac{9}{2} - \frac{9}{x - 2}$$
9/2 - 9/(-2 + x)
Use the examples entering the upper and lower limits of integration.