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.

Q: XYZ is an isosceles triangle with base YZ. YZ=5cm; Height of triangle=10cm. A square is put into t

A: Solution of the problem as follows

Q: Find The Volume Of The Prism (x+7)+ (3x-1)F+ (2x+3) ft.

A: The given figure is a rectangular prism with length l=2x+3breadth b=3x-1height h=x+7

Q: A rectangular package to be sent by a postal service can have a maximum combined length and girth…

A: To find the maximum of Volume we use dV/dx=0

Q: Find the dimensions of the closed right circular cylindrical can of smallest surface area whose…

A:

Q: This is a top-down view of the three-dimensional shapes: a triangular pyramid and a square pyramid.…

A: Dilation is a process of changing the size of an object or shape by decreasing or increasing its…