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Answered by
53
✨ Here's ur answer
Ans. We need to prove that AOB is a line.
We are given that x+y=w+z
We know that the sum of all the angles around a fixed point is 360°
Thus, we can conclude that <aoc+<boc+<aod+<bod=360°
Or x+y+w+z=360°
But, x+y=w+z(Given).
2(y+x)=360°
x+y=180°
From the given figure, we can conclude that y and x form a linear pair.
We know that if a ray stands on a straight line, then the sum of the angles of linear pair formed by the ray with respect to the line is
Therefore, we can conclude that AOB is a line.
Anonymous:
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Answered by
3
x+ y +w + z=360°(sum of all angles is 360°)
x+y+x+y=360°( it is given that x+y=w+y)
2x+2y=360°
x+y=360/ 2
x+y=180
they form linear pair
so,AOB is a line
hope that this will help you
x+y+x+y=360°( it is given that x+y=w+y)
2x+2y=360°
x+y=360/ 2
x+y=180
they form linear pair
so,AOB is a line
hope that this will help you
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