Find the angles of the parallelogram ABCD if angle C=2/3of angle D.
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Answer:
• Given: angle C= 2/3 angle D.
• To find: All the angles of the parallelogram.
• Solution: 1) In the parallelogram, the opposite angles are equal to each other. so in parallelogram. ∠A = ∠C = x. ∠B = ∠D = y. 2) By the angle sum property of the parallelogram, x+x+y+y = 360° According to the question. x = 2y/3. 2y/3+2y/3+y+y = 360°
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Answer:
Step-by-step explanation:
angle A = angle C
angle B = angle D
angle D + angle C = 180
C = 2/3D
2/3D + D = 180
2D + 3D / 3 = 180
5D = 180*3
5D = 540
D = 108
C = 2/3 108 = 72
Opposite angles of parellelogram are equal
so that A = 72
B = 108
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