If two adjacent of angles of a parallelogram are (2x + 10), and (3x - 5), find the value of x.
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If two adjacent of angles of a parallelogram are (2x + 10), and (3x - 5), find the value of x.
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Answer:
- angles of the parallelogram are :-
- (2x + 10) = (2(35) + 10) = 80°
- (3x - 5) = (3(35) - 5) = 100°
Step-by-step explanation:
Given that :
- Angles :-
- (2x + 10)
- (3x - 5)
We know that,
Adjacent angles of a parallelogram = 180°.
So,
(2x + 10) + (3x - 5) = 180°
5x + 5° = 180°
5x = 180° - 5°
5x = 175°
x = 175/5
x = 35
Therefore angles of the parallelogram are :-
- (2x + 10) = (2(35) + 10) = 80°
- (3x - 5) = (3(35) - 5) = 100°
If you will add them, They will add up to 180°.
Ladylaurel:
Nice
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