Define complementary angles, supplementary angles, linear pair angles, and straight angles.
In this exercise you will investigate the special angle relationships: complementary, supplementary, linear pairs, and straight angles. [br][br][b]Directions[/b]: [br][b]Answer[/b] the following questions in the space provided. When you decide on an answer as a group, [b]add[/b] it to the Breakout Room slides.
[b]1. Click [u]only[/u] [/b]on the box that says [b]Complementary Angles.[/b][br][br]1a) What is true about the [b]sum[/b] (what they add up to) of [b]complementary angles[/b]? [br]
[br]1b) Give [b]3 examples[/b] of angles that are [b]complementary[/b] and find their [b]sum[/b].
1c) [b]Create[/b] a [b]definition[/b] for complementary angles.
[b]2. Click[/b] [b][u]only [/u][/b]on the box that says [b]Supplementary Angles.[br][br][/b]2a) What is true about the [b]sum[/b] (what they add up to) of [b]supplementary angles[/b]? [br][br]
2b) Give [b]3 examples[/b] of angles that are [b]supplementary[/b] and find their [b]sum[/b].
2c) [b]Create[/b] a [b]definition[/b] for supplementary angles[b].[/b]
3. [b]Click[/b] [b][u]only [/u][/b]on the box that says [b]Linear Pair Angles.[br][/b][br]3a) What is true about the [b]sum[/b] (what they add up to) of angles that form [b]linear pairs[/b]? [br][br]
3b) Give [b]3 examples[/b] of angles that form[b] linear pairs[/b] and find their [b]sum[/b].
3c) [b]Create[/b] a [b]definition[/b] for linear pairs.
[b]4. Click[/b] [b][u]only [/u][/b]on the box that says [b]Straight Angle.[br][/b][br]4a) What is true about the angle measurement of a [b]straight angle[/b]? [br][br]
4b) Give an example of a [b]straight angle[/b] and it's degree measure.
4c) [b]Create[/b] a [b]definition[/b] for a straight angle.
In this exercise you will investigate the relationship between angles that are [i]complementary, supplementary, linear pairs and straight angles.[/i][br]