ABCD is a rectangle. The perpendicular DN from D on AC divides angle D in the ratio 2:3. Find angle NDB
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Given:
The perpendicular DN from D on AC divides angle D in the ratio 2:3.
To find:
angle NDB.
Solution:
1) We all know the at the diagonal of the rectangle bisects the angle of the rectangle. So the ∠BDA = 45°.
2) It is known to everyone that the angle of the rectangle is 90° and the angle D is divided into 2:3 but the total of the angle must be 90°.
3) for the ∠D
- 2x + 3x = 90°
- 5x = 18°
- so ∠ADN = 2x = 36°
4) ∠NDM = ∠BAD - ∠ADN
= 45° - 36°
= 9°
angle NDB is 9°
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Answer:
Step-by-stABCD is a rectangle. The perpendicular DN from D on AC divides D in the ratio 2:3
Find NDB.
ep explanation:
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