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In the adjoining fig, PQ = PR. If ∠QPR = 48, then value of x is:
  • a)
    114
  • b)
    96
  • c)
    132
  • d)
    104
Correct answer is option 'A'. Can you explain this answer?
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In the adjoining fig, PQ = PR. If∠QPR = 48, then value of x is:a)1...
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In the adjoining fig, PQ = PR. If∠QPR = 48, then value of x is:a)1...
Helloo friends How are you all?
OK let's come to the topic.So guys before starting the question remember always one thing in your mind that "Concept is Power"

Let's start:-
* We have given that PQ = PR
and Angle QPR = 48degree.
Find x =?

Therefore Angle PQR = Angle PRQ (Angle opposite to equal sides of a triangle are equal)
Let angle PQR = Y = Angle PRQ
Hence Y + Y + 48 = 180 degree ( Angle sum property of a triangle)
2y = 180 - 48
2y = 132
y = 66

SO, Angle PRQ + x = 180 ( Linear Pair of angle )
66 + x = 180 degree
x = 180 - 66 = 114 degree

I hope you understand my answer.
byyeee
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In the adjoining fig, PQ = PR. If∠QPR = 48, then value of x is:a)114b)96c)132d)104Correct answer is option 'A'. Can you explain this answer?
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