A man goes 15 m due west and then 8 metre 2 north how far is he from the starting point
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Answered by
5
use pythagoras
15^2 + 8^2 = x^2
225 + 64 = x^2
x^2 = 289
x = root 289
x = 17
Answered by
4
First he goes 15m to Wast and the he goes 8m to North
Thus he forms a Right Angled Triangle with distances 15m and 8m
Thus these two are the measures of both the adjacent sides of the Right Angle
So by applying Pythagoras Theorem -
(15)² + (8)² = (Distance from the Starting Point)²
225 + 64 = (Distance from the Starting Point)²
289 = (Distance from the Starting Point)²
Thus √289 = Distance from the Starting Point
The Distance from the Starting Point is 17m
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Thus he forms a Right Angled Triangle with distances 15m and 8m
Thus these two are the measures of both the adjacent sides of the Right Angle
So by applying Pythagoras Theorem -
(15)² + (8)² = (Distance from the Starting Point)²
225 + 64 = (Distance from the Starting Point)²
289 = (Distance from the Starting Point)²
Thus √289 = Distance from the Starting Point
The Distance from the Starting Point is 17m
HOPE IT HELPS !!!
PLZ MARK MY ANSWER AS BRAINLIEST !!!
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