Pls solve it for me fasttt
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AsPOR = 130
As we know any chord subtends double angle at center than at any point on circumference
So RT is subtending angle POR = 130
So <S becomes = 130/2 = 65
Now as <POR + <POQ = 180
So POQ = 180 - POR = 180 -130 = 50
in POQ
POQ = 50
OQP = 90
so <1 = 180-(90+50)= 180 - 140= 40
So
<1 + <2= 40+ <S = 40 + 65 = 105
✌✌✌✌Dhruv✌✌✌✌✌
As we know any chord subtends double angle at center than at any point on circumference
So RT is subtending angle POR = 130
So <S becomes = 130/2 = 65
Now as <POR + <POQ = 180
So POQ = 180 - POR = 180 -130 = 50
in POQ
POQ = 50
OQP = 90
so <1 = 180-(90+50)= 180 - 140= 40
So
<1 + <2= 40+ <S = 40 + 65 = 105
✌✌✌✌Dhruv✌✌✌✌✌
Answered by
1
Answer:
Step-by-step explanation:
∠POR=130
in ΔPOQ
∠1+∠Q=∠POR .................................AS EXTERNALANGLE O A Δ
∠1+90=130 ..AS ∠Q IS ANGLE FORMED BY RADIUS AND TANGENT
∠1=40
∠RST=1/2∠POR ..............................AS ANGLE FORMED BY SAME ARC
∠2=1/2×130
∠2=65
∠1+∠2=65+40=105
HENCE PROVED
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