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The final volume of the rectangular box is 24 cubic units. This is obtained by evaluating the iterated triple integral $\int_{0}^{3}\int_{0}^{4}\int_{0}^{2} 1 \, dz \, dy \, dx$ from the inside out.

Conditions: The region is a rectangular box with bounds $0 \le x \le 3$, $0 \le y \le 4$, and $0 \le z \le 2$.; The integrand is 1.

The final volume of the rectangular box is 24 cubic units. This is obtained by evaluating the iterated triple integral $\int_{0}^{3}\int_{0}^{4}\int_{0}^{2} 1 \, dz \, dy \, dx$ from the inside out.

Conditions: The region is a rectangular box with bounds $0 \le x \le 3$, $0 \le y \le 4$, and $0 \le z \le 2$.; The integrand is 1.

The volume of the rectangular box is 24 cubic units. This is calculated by multiplying the side lengths 3, 4, and 2, or by evaluating the triple integral $\int_{0}^{3}\int_{0}^{4}\int_{0}^{2} 1 \, dz \, dy \, dx$.

Conditions: The region is a rectangular box with bounds $0 \le x \le 3$, $0 \le y \le 4$, and $0 \le z \le 2$.; The integrand is 1.

The volume of the rectangular box is 24 cubic units. This is calculated by multiplying the side lengths 3, 4, and 2, or by evaluating the triple integral $\int_{0}^{3}\int_{0}^{4}\int_{0}^{2} 1 \, dz \, dy \, dx$.

Conditions: The region is a rectangular box with bounds $0 \le x \le 3$, $0 \le y \le 4$, and $0 \le z \le 2$.; The integrand is 1.