In the adjacent figure
Seg. AM perpendicular Seg. BC
Seg. BN perpendicular Seg. AC. If BC = 7 cm;
AM = 8√3 cm; AC =14√3 cm then BN = ?
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Answer:
Step-by-step explanation:
In ∆AMC and ∆BNC,
Angle A is equal to Angle B ,Angle C is common in both ∆ and both are right angle ∆ .
So we can use similar triangle theorem.
So AM/BN= MC/NC=AC/BC
Then ,AM/BN=AC/BC
(8√3)/(BN)= (14√3)/7
BN= (8√3 × 7)/(14√3)
BN=4
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