4. (i) In Fig. 6.144, find the value of angle QRP when QP II RT
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0
Answer:
61
Step-by-step explanation:
If we take the angle between 57 and R as 1
Then, 1=62 (Alternate interior with 62)
So, 62+57+R=180 (Straight line angle)
R= 61
Answered by
0
Step-by-step explanation:
Angle TRS Is the angle bisector angle PRS
So Angle PRS= 2*TRS
Therefore Angle PRS=2*57
Angle TRS=114°
And Angle QRP is in the linear pair with Angle PRS
So Angle PRS+Angle QRP=180°
Therefore 114+QRP=180°
So QRP= 180-114
So QRP=66°
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