Rectangular
Prisms
Triangular
Prisms
Cylinder
Prisms
100

Formula for the volume of a rectangular prism 

V = l w h

100

Formula for the volume of a triangular prism

V = (l w h) / 2

100

Formula for the volume of a cylinder

V = πrx h

200

Formula for surface area of a rectangular prism

SA = 2(lw) + 2(lh) + 2(wh)

200

This differentiates formulas for volumes of triangular & rectangular prisms

Divide by 2

200

Formula for surface area of a cylinder

SA = 2πr2 + h(2πr)

300

This is why we multiply each set of brackets by two when calculating for SA of rectangular prisms

There are two of each type of rectangular face

300

This measurement represents the height of this triangular prism

4

300

2πr2 calculates the _____ of both _____ faces of a cylinder

surface area, circular

400

This is how you would change the formula to find the SA of a rectangular prism with an open top

SA = (lw) + 2(lh) + 2(wh)

(remove the 2 that precedes a set of brackets)

400

Formula for the surface area of an isosceles triangular prism

SA = 2(bh/2) + 2(wl) + (bl)

400

This is how you would change the SA formula to find the SA of a cylinder with one open end

SA = πr2 + h(2πr)

(remove the 2 that precedes the πr2)

500

This is how you would change the formula to find the V of a rectangular prism with an open top

You wouldn't

500

Formula for the surface area of a right scalene triangular prism

SA = 2(bh/2) + (wl) + (bl) + (hl)

500

The function served by each two in the cylinder SA formula

2πr- To account for the area of the two circular faces

h(2πr) - Circumference formula is d x π