Problem 31
CHALLENGE Describe the solid that results if the number of sides of each base increases infinitely. The bases of each solid are regular polygons inscribed in a circle. pyramid
Problem 34
Find the perimeter or circumference for each figure with the given information. The area of a circle is \(32 \pi\) square units.
Problem 35
Find the perimeter or circumference for each figure with the given information. The length of a rectangle is three times the width. The area is 27 square inches.
Problem 36
OPEN ENDED Draw two angles that are supplementary, but not adjacent.
Problem 37
Find the coordinates of the midpoint of a segment having the given endpoints. $$A(8,4), B(12,2)$$
Problem 37
One-point perspective drawings use lines to convey depth in a picture. Lines representing horizontal lines in the real object can be extended to meet at a single point called the vanishing point. (Image can't copy) Draw a one-point perspective of your classroom or a room in your house.
Problem 37
REASONING Explain the statement If two adjacent angles form a linear pair, they must be supplementary.
Problem 39
Find the perimeter and area of each figure. a rectangle with length 5.3 feet and width 7 feet
Problem 40
Find the coordinates of the midpoint of a segment having the given endpoints. $$G(4,2), H(8,-6)$$
Problem 40
The perimeter of an \(n\) -gon is 12.5 meters. Find the perimeter of the \(n\) -gon if the length of each of its \(n\) sides is multiplied by \(10 .\)