Advertisements
Advertisements
प्रश्न
In the figure POQ, ROS and TOU are straight lines. Find the x°
Advertisements
उत्तर
Given TOU is a straight line.
∴ The sum of all angles formed at a point on a straight line is 180°
∠TOR + ∠ROP + ∠POV + ∠VOU = 180°.
36° + 47° + 45° + x° = 180°
128° + x° = 180°
128° + x° – 128° = 180° – 128°
x = 52°
APPEARS IN
संबंधित प्रश्न
Fill in the blanks:
Two angles forming a linear pair are ______
If the three angles at a point are in the ratio 1 : 4 : 7, find the value of each angle?
Using the figure, answer the following question and justify your answer
Does ∠BOC and ∠BOD form a linear pair?
Find the value of y
Angles between South and West and South and East are ______.
In the following figure, PQ is a mirror, AB is the incident ray and BC is the reflected ray. If ∠ABC = 46°, then ∠ABP is equal to ______.

In the following figure, PQ || ST. Then, the value of x + y is ______.

A linear pair may have two acute angles.
In the following figure, write, if any, (i) each pair of vertically opposite angles, and (ii) each linear pair.

