A man goes 12 m due West and then 5m due north. How far is he away from his starting position? 18 13 24 28
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Answered by
2
Answer:
Total displacement = 12i + 5j
Therefore, total displacement = (12² + 5²) ^½
Therefore, D = √(144 + 25) = 13 m
Answered by
0
Answer:
The man 13 meters away from his starting position.
Step-by-step explanation:
- 1st step - man goes firstly 12 meters west
- 2nd step - then man goes 5 meters north
- 3rd step - now we have to find how far is he away from his starting position
Now, we will apply here Pythagoras theorem,
"The sum of the squares of the 2 sides of the triangle ( base and perpendicular ) is equal to the square of Hypotenuse of that triangle." - H² = P² + B²
Now, we have to put the value of the question
B = 5m (distance from starting point to north)
P = 12m (distance from 5m west to 12m north)
Now, H² = 12² + 5²
H² = 144+ 25
H² = 169
H = 13
The man away 13 meters from his starting position
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