if a ray stands on a line prove that the sum of the angle bisectors of the adjacent angles so formed is 90°
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hey here is your answer
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On a straight line a ray standing on it will make two angles that are supplementary.
If one angle is x the other angle will be (180 -x). When you bisect the adjacent angles the sum will be
[x+(180-x)]/2
= [x+180-x]/2
= 180/2 = 90degrees
I hope it will help you.. ,
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On a straight line a ray standing on it will make two angles that are supplementary.
If one angle is x the other angle will be (180 -x). When you bisect the adjacent angles the sum will be
[x+(180-x)]/2
= [x+180-x]/2
= 180/2 = 90degrees
I hope it will help you.. ,
Answered by
2
On a straight line a ray standing on it will make two angles that are supplementary .
If one angle is x the other angle will be (180-x) . When we bisect the adjacent angle , the sum will be
= [x+(180-x)]/2
= [x+180-x]/2
= 180/2=90 degrees .
I hope it will helpful for u.
If one angle is x the other angle will be (180-x) . When we bisect the adjacent angle , the sum will be
= [x+(180-x)]/2
= [x+180-x]/2
= 180/2=90 degrees .
I hope it will helpful for u.
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