Write a triple integral including limits of integration that gives the volume of the cap of the solid sphere $x^2+y^2+z^2\le 10$ cut off by the plane $z=3$ and restricted to the first octant. (In your integral, use theta, rho, and phi for $\theta$, $\rho$ and $\phi$, as needed.)

What coordinates are you using?
(Enter cartesian, cylindrical, or spherical.)

With $a =$, $b =$,
$c =$, $d =$,
$e =$, and $f =$,
Volume = $\int_a^b\int_c^d\int_e^f$ $d$ $d$ $d$