in a quadrilateral ABCD angle a = 150 degree angle B = angle C = angle D find Angle B and angle C and angle d
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Answer:
Angle D = 150°
Angle A = 70°
Angle B = 70°
Angle C = 70°
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Given,
- ∠A = 150°
- ∠B = ∠C =∠D
To find,
- We have to find the ∠B, ∠C, and ∠D.
Solution,
We can simply find the ∠B, ∠C, and ∠D by using the angle sum property of a quadrilateral.
Let us suppose ∠B = ∠C =∠D = x
In quadrilateral ABCD,
∠A +∠B + ∠C +∠D = 360° [Angle sum property]
150° + x + x + x = 360°
150° + 3x = 360°
3x = 360° - 150°
3x = 210°
x = 210/3
x = 70°
So, ∠B = ∠C =∠D = 70°
Hence, in a quadrilateral, ABCD ∠ A = 150° ∠ B = ∠C = ∠ D, then ∠B, ∠ C, and ∠ D are equal to 70°.
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