Answer:


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Explanation:
What you need to know
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45° = [4x - 3]°
+ 3° + 3°
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![(48°)/(4°) = ([4x]°)/(4°) \\ \\ 12° = x](https://img.qammunity.org/2020/formulas/mathematics/middle-school/xnyqm9bpxlygf6ti4vd4n8zf8nia1i7hkr.png)
Then use the Triangular Interior Angles Theorem to find the
then set that equal to the
:
180° = 41° + 45° +

180° = 86° +

- 86° - 86°
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94° =

94° = [11y + 6]°
- 6° - 6°
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![(88°)/(11°) = {[11y]°}{11°} \\ \\ 8° = y](https://img.qammunity.org/2020/formulas/mathematics/middle-school/5nast892u18p8o8547pftfeomkpe7l33ny.png)
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What you need to know
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90° = [13y - 1]°
+ 1° + 1°
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![(91°)/(13°) = ([13y]°)/(13°) \\ \\ 7° = y \\ \\ 90° = m∠R](https://img.qammunity.org/2020/formulas/mathematics/middle-school/kr1lhrxx8zhdsouznkpoafr211uiy7efpo.png)
Then use the Triangular Interior Angles Theorem to find the
then set that equal to the
:
180° = 28° + 90° +

180° = 118° +

- 118° - 118°
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62° =

62° = [6z - 4]°
+ 4° + 4°
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![(66°)/(6°) = ([6z]°)/(6°) \\ \\ 11° = z](https://img.qammunity.org/2020/formulas/mathematics/middle-school/zkwanxqntkhoumu61n1t339smv14vu367b.png)
I am joyous to assist you anytime.