Pls tell the answer
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In triangle APD,
AP = PD
Since angle opposite to equal sides are equal
Let ∠APD = ∠ADP = x ..............1
Again, sum of interior angles of a triangle are 180
Now, ∠PAD = 180 - 2x ............2
Again in triangle BPC,
BP = PC
Let ∠BPC = ∠PCB = Y ..............3
AND ∠PBC = 180 - 2y ............4
Since the sum of the adjacent angles are 180
So, ∠PAD + ∠PBC = 180
Add equation 2 and 4, we get
180 - 2x + 180 - 2y = 180
=> 360 - 2x - 2y = 180
=> 360 - 180 = 2x + 2y
=> 2x + 2y = 180
=> x + y = 90 ............5
Now, ∠CPD = 180 - (x + y)
=> ∠CPD = 180 - 90
=> ∠CPD = 90
hope it's help you....
AP = PD
Since angle opposite to equal sides are equal
Let ∠APD = ∠ADP = x ..............1
Again, sum of interior angles of a triangle are 180
Now, ∠PAD = 180 - 2x ............2
Again in triangle BPC,
BP = PC
Let ∠BPC = ∠PCB = Y ..............3
AND ∠PBC = 180 - 2y ............4
Since the sum of the adjacent angles are 180
So, ∠PAD + ∠PBC = 180
Add equation 2 and 4, we get
180 - 2x + 180 - 2y = 180
=> 360 - 2x - 2y = 180
=> 360 - 180 = 2x + 2y
=> 2x + 2y = 180
=> x + y = 90 ............5
Now, ∠CPD = 180 - (x + y)
=> ∠CPD = 180 - 90
=> ∠CPD = 90
hope it's help you....
arnav200485:
pls tell the method
Answered by
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answer of the question will be (A)
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