AB II CD, angle PQR ka maap kya hai
(a) (110⁰)
(b) (70⁰)
(c) (10⁰)
(d) (20⁰)
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Answer:
70°
Step-by-step explanation:
Given that :
- Angle APQ = 30°
- Angle CRQ = 40°
Since AB and CD are straight lines and parallel to each other ,
Extend the line PQ as it touches the line segment CD at S.
Then Angle PSR will be 30° [as angle PQR is 30 °]
Now , considering the triangle QSR ,
Angle QSR = 30° and QRS = 40° .
We also know that "Sum of the interior angles of a triangle is equal to the exterior angle, when the line is extended".
So angle PQR = 30° + 40° = 70°
The angle PQR is 70°
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