23. Angles of a quadrilateral are in a ratio of 6:3:5:4 then find the angles of the quadrilateral.
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Answered by
0
Answer:
The Correct Answer is 120, 60, 100 and 80 Degrees
Step-by-step explanation:
Let the angle be 'x'
The ratio division is of 6:3:5:4, and the sum of all angles in qaudrilateral is 360 degrees
6x + 3x + 5x + 4x = 360
18x = 360
x = 20
Angle 1: 6x = 120 Degrees
Angle 2: 3x = 60 Degrees
Angle 3: 5x = 100 Degrees
Angle 4: 4x = 80 Degrees
Answered by
0
Ratio of angles=6:3:5:4
Let the angles be = 6x,3x,5x,4x
= 6x+3x+5x+4x=360. ( sum of all angles =360 degree)
=18x=360
x= 360/18
x=20
First angle = 6x20
=120
Second angle=3x20
=60
Third angle=5x20
= 100
Fourth angle= 4x20
= 80
Verification =120+60+100+80
= 360 ans
Let the angles be = 6x,3x,5x,4x
= 6x+3x+5x+4x=360. ( sum of all angles =360 degree)
=18x=360
x= 360/18
x=20
First angle = 6x20
=120
Second angle=3x20
=60
Third angle=5x20
= 100
Fourth angle= 4x20
= 80
Verification =120+60+100+80
= 360 ans
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