In the given figure, AOB is a straight line and the ray OC stands on it. If ∠AOC = (2x - 25)° and ∠BOC = (3x+5)°, find the value of x. Also find ∠AOC and ∠BOC.
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Answered by
7
Answer:
we know
sum of angel on line=180°
2x-25+3x+5=180
5x-20=180
5x=200
x= 40
angel of AOC=(2x-25)
= (2×40-25)
= (80-25) = ( 55°)
angel of BOC =(3x+5)
= (3×40+5) = ( 120+5) = (125)
Answered by
4
Answer:
angle AOC +angle BOC= 180° (linear pair)
(2x-25)+(3x+5)=180
2x-25+3x+5=180
5x-20=180
5x=180+20
5x=200
x=40
angle AOC=2x-25
=2(40)-25
=80-25
angle AOC=55°
angle BOC=3x+5
=3(40)+5
=120+5
angle BOC=125°
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