Consider a "pyramid" like the one pictured above. Horizontal cross-sections of the pyramid are squares. The height of the pyramid is h, and its base has side length 6. With the origin at the center of the square base, the y-axis running vertically, and the z-axis running parallel to the sides h(x-3)² 9 of the base square, the curve y = shown in red runs along one outside wall of the pyramid. Express the volume of the pyramid, V, as an integral of the form V = For grading, enter a b= g(y) V= 0 g(y) dy.