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- Integral of d{x}:
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Integral of (ln(x))^2
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Integral of x-1
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Identical expressions
- (one +(five *x+ five)/((x+ one)(x+ two)^ two))
- (1 plus (5 multiply by x plus 5) divide by ((x plus 1)(x plus 2) squared ))
- (one plus (five multiply by x plus five) divide by ((x plus one)(x plus two) to the power of two))
- (1+(5*x+5)/((x+1)(x+2)2))
- 1+5*x+5/x+1x+22
- (1+(5*x+5)/((x+1)(x+2)²))
- (1+(5*x+5)/((x+1)(x+2) to the power of 2))
- (1+(5x+5)/((x+1)(x+2)^2))
- (1+(5x+5)/((x+1)(x+2)2))
- 1+5x+5/x+1x+22
- 1+5x+5/x+1x+2^2
- (1+(5*x+5) divide by ((x+1)(x+2)^2))
- (1+(5*x+5)/((x+1)(x+2)^2))dx
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Similar expressions
- (1+(5*x+5)/((x+1)(x-2)^2))
- (1-(5*x+5)/((x+1)(x+2)^2))
- (1+(5*x+5)/((x-1)(x+2)^2))
- (1+(5*x-5)/((x+1)(x+2)^2))
Integral of (1+(5*x+5)/((x+1)(x+2)^2)) dx
The solution
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[src]
1 / | | / 5*x + 5 \ | |1 + ----------------| dx | | 2| | \ (x + 1)*(x + 2) / | / 0
$$\int\limits_{0}^{1} \left(1 + \frac{5 x + 5}{\left(x + 1\right) \left(x + 2\right)^{2}}\right)\, dx$$
Integral(1 + (5*x + 5)/(((x + 1)*(x + 2)^2)), (x, 0, 1))
The answer (Indefinite)
[src]
/ | | / 5*x + 5 \ 5 | |1 + ----------------| dx = C + x - ----- | | 2| 2 + x | \ (x + 1)*(x + 2) / | /
$$\int \left(1 + \frac{5 x + 5}{\left(x + 1\right) \left(x + 2\right)^{2}}\right)\, dx = C + x - \frac{5}{x + 2}$$
The graph
Use the examples entering the upper and lower limits of integration.