Please answer both question fully.
2 answers:
Step-by-step explanation:
<h3>Part A</h3>
<u>Angle measures:</u>
- a = x = z = 51° (as vertical angles and corresponding angles)
- b = d = y = w = 180° - 51° = 129° (as supplementary angles and corresponding angles)
<h3>Part B</h3>
Supplementary angles for a linear pair and sum to 180°.
<u>Examples are:</u>
- a and b or
- a and d or
- x and y etc.
Solution:
Given:
- An angle which measures 51°
<u>Using the given measure of an angle, we can identify all the angles.</u>
- a° = 51° (Vertically opposite angles)
- b° = 180 - 51 = 129° (180° angle)
- d° = b° = 129° (180° angle)
- w° = 129 (Alternate inner angles)
- x = a = 51° (Alternate inner angles)
- z = x = 51° (Vertically opposite angles)
- w = y = 129° 9 (vertically opposite angles)
<u>We can tell that:</u>
- a = x = z = 51°
- b = d = w = y = 129°
Supplementary angles are pairs of angles that sums up to 180°.
<u>Example of supplementary angle:</u>
- ∠a and ∠b are supplementary angles because they sum up to 180°.
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