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Home > GC > Chapter 1 > Lesson 1.2.1 > Problem 1-58

1-58.

A can shape with the top of the can shaded, and a dashed curve to show the outline of the bottom back side of the can which normally would not be seen.The three-dimensional shape at right is called a cylinder. Its bottom and top bases are both circles, and its side is perpendicular to the bases. What would the shape of a flag need to be in order to generate a cylinder when it rotates about its pole? (You may want to refer to problem 1-49 to review how flags work.)  

The flag would have to be a rectangle. The height of the cylinder would be the same as the height of the rectangle, and the cylinder's radius would be the same as the width of the rectangle.