(1 point) Express the integral \(\iiint_E f(x, y, z)dV\) as an iterated integral in the three different ways below, where \(E\) is the solid bounded by the surfaces \(y = 36 - 4x^2 - 9z^2\) and \(y = 0\)
\(\iiint_E f(x, y, z)dV = \int_{a_1}^{a_2} \int_{b_1}^{b_2} \int_{c_1}^{c_2} f(x, y, z) dydzdx\)
where
\(a_1 = \quad a_2 = \quad b_1 = \quad b_2 = \quad c_1 = \quad c_2 = \)
\(\iiint_E f(x, y, z)dV = \int_{a_1}^{a_2} \int_{b_1}^{b_2} \int_{c_1}^{c_2} f(x, y, z) dzdydx\)
where
\(a_1 = \quad a_2 = \quad b_1 = \quad b_2 = \quad c_1 = \quad c_2 = \)
\(\iiint_E f(x, y, z)dV = \int_{a_1}^{a_2} \int_{b_1}^{b_2} \int_{c_1}^{c_2} f(x, y, z) dzdxdy\)
where
\(a_1 = \quad a_2 = \quad b_1 = \quad b_2 = \quad c_1 = \quad c_2 = \)
