Integral of 13 dx

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  u         
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 |  13 d(u0)
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u0

$$\int\limits_{u_{0}}^{u} 13\, du_{0}$$

Integral(13, (u0, u0, u))

Detail solution

The integral of a constant is the constant times the variable of integration:

$\int 13\, du_{0} = 13 u_{0}$
Add the constant of integration:

$13 u_{0}+ \mathrm{constant}$

The answer is:

$13 u_{0}+ \mathrm{constant}$

The answer (Indefinite) [src]

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 | 13 d(u0) = C + 13*u0
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$$\int 13\, du_{0} = C + 13 u_{0}$$

Simplify

The answer [src]

-13*u0 + 13*u

$$13 u - 13 u_{0}$$

-13*u0 + 13*u

$$13 u - 13 u_{0}$$

-13*u0 + 13*u

Use the examples entering the upper and lower limits of integration.