In the Standard Units environment, the int function integrates an expression with respect to a name that can have a unit.  The result is the integral of the expression, with respect to the variable of integration, with a unit, the integrand unit multiplied by the variable of integration unit if any.

Any endpoints must be unit-free and are assumed to have the units of the variable of integration.

For other properties, see the global function int.

To enter a unit in 2-D Math input, select the unit from the appropriate Units palette. If the unit you want is not there, select $\mathrm{unit}$ and then enter the unit.

When you edit a unit, double brackets appear around it.

$\mathrm{with}\left(\mathrm{Units}\left[\mathrm{Standard}\right]\right)\:$

$-3.532x^2\mathrm{Unit}\left('W'\right)$

$-3.532x^2⟦W⟧$

$\mathrm{int}\left(\,x\mathrm{Unit}\left('s'\right)\right)$

$-1.177333333x^3⟦J⟧$

$32x^2\mathrm{Unit}\left('\mathrm{ft}'\right)+7x\mathrm{Unit}\left('\mathrm{inch}'\right)+45\mathrm{Unit}\left('m'\right)$

$\left(\frac{6096}{625}{x}^2+\frac{889}{5000}x+45\right)⟦m⟧$

$\mathrm{int}\left(\,x\mathrm{Unit}\left('m'\right)\right)$

$\left(\frac{2032}{625}{x}^3+\frac{889}{10000}{x}^2+45x\right)⟦m^2⟧$

$4x^4-3x+2$

$4x^4-3x+2$

$\mathrm{int}\left(\,x\mathrm{Unit}\left('s'\right)\right)$

$\left(\frac{4}{5}{x}^5-\frac{3}{2}{x}^2+2x\right)⟦s⟧$