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Problem 40

Tell whether the statement is always, sometimes, or never true. Explain your reasoning. If an angle is acute, then its complement is greater than its supplement.

Problem 41

Tell whether the statement is always, sometimes, or never true. Explain your reasoning. If two complementary angles are congruent, then the measure of each angle is \(45^{\circ} .\)

Problem 41

Two points are located at (a, c) and (b, c). Find the midpoint and the distance between the two points

Problem 41

WRITING Explain how to ?nd m?ABD when you are given m?ABC and m?CBD. GRAPH CANNOT COPY

Problem 42

Explain why the supplement of an acute angle must be obtuse.

Problem 43

Explain why an obtuse angle does not have a complement.

Problem 44

Sketch an intersection of roads. Identify any supplementary, complementary, or vertical angles.

Problem 45

The length of \(\overline{\mathrm{XY}}\) is 24 centimeters. The midpoint of \(\overline{X Y}\) is \(M_{4}\) and \(C\) is on \(\overline{\mathrm{XM}}_{\mathrm{SO}}\) that \(\mathrm{XC}\) is \(\frac{2}{3}\) of XM Point \(\mathrm{D}\) is on \(\overline{\mathrm{MY}}\) so that \(\mathrm{MD}\) is \(\frac{3}{4}\) of MY. What is the length of \(\overline{\mathrm{CD}}\) ?

Problem 45

Given two points on a line and a third point not on the line, is it possible to draw a plane that includes the line and the third point? Explain your reasoning.

Problem 47

Explain why a four-legged chair may rock from side to side even if the floor is level. Would a three-legged chair on the same level floor rock from side to side? Why or why not?

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