A man 160 cm tall is at a distance of 600 cm from the foot of a source of light situated at the top of a pole 4.1 m high. Find the distance of the top of man from the source of light
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Answer:
Let the height of man be AB = 160 cm
Let the height of pole be DC = 4.1 m = 410 cm
Let the distance between the man and pole be DC = 600 cm
DC = DE + EC
∴ 410 cm = DE + 160 cm
∴ DE = 410 cm – 160 cm
= 250 cm
In ΔAED, right angled at E, applying Pythagoras theorem,
AD² = DE² + AE²
∴ AD² = (250)² + (600)²
⇒ AD² = 62500 + 360000
⇒ AD² = 422500
⇒ AD = 650 cm
Thus, the distance between the top of man and source of light is 650 cm.
Explanation:
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