The angles of a quadrilateral are in the ratio 1:2:3:6.show that this cannot be happend
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Answered by
14
Hi,
The sum of measure of angles of quadrilaterali
is 360.
let keep the common multiple be x.
so angles are x,2x,3x and6x
Then,
x+2x+3x+6x=360
12x=360
x=30
so the angles are 30,60,90,180.
beacause of this angles it cannot be happened
The sum of measure of angles of quadrilaterali
is 360.
let keep the common multiple be x.
so angles are x,2x,3x and6x
Then,
x+2x+3x+6x=360
12x=360
x=30
so the angles are 30,60,90,180.
beacause of this angles it cannot be happened
Answered by
2
Answer:
the angle of quadrilateral are in the ratio =1:2:3:6
let angle are =x,2x,3x,6x.
sam of all angles =x+2x+3x+6x=12x
sum of u angles = 360
12x=360°
x=360/12°
=30°
1st angle (x)=30°
2nd angle(2x)=2×30=60°
3rd angle (3x)=3×30=90°
4th angle (6x)=6×30=180°
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