Question

in figure line AC and line BD intersect at point p. if m angle APB =34° then find m angle APD and m angle BPC​

Answer 1

Answer:

Angle APD - 34°

Angle BPC is also 34°

because it is asking Angle APD, BPC means angle P.

Answer 2

Given :- In the adjacent figure the lines AC and BD intersect at point P, M angle APB = 34° .

To Find :- The measure of angle APD and angle BPC are ?

Solution :-

given that,

→ ∠ APB = 34°

So,

→ ∠APD + ∠ APB = 180° (Linear pair angles.)

→ ∠ APD + 34° = 180°

→ ∠ APD = 180° - 34°

→ ∠ APD = 146°

now,

→ ∠ BPC = ∠ APD (Vertically opposite angles.)

therefore,

→ ∠ BPC = 146°

Hence, both m angle APD and m angle BPC are equal to 146° .

Learn more :-

In ABC, AD is angle bisector,

angle BAC = 111 and AB+BD=AC find the value of angle ACB=?

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