A man is walking due east at the rate of of 4kmph and the rain is falling 30° east of vertical with a velocity of 6kmph the velocity of rain relative to the man will be?
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Answer:
8.718 km/hr
Explanation:
The velocity of rain relative to the man will be 8.718 km/hr
Explanation:
Correct statement:
A man is walking due west at the rate of 4 km/h and the rain is falling at an angle of 30∘ east of vertical with a velocity of 6 km /h. The velocity of the rain relative to the man will be
Solution:
r = rain,
g = ground
m =man
Let, the resultant v -> rm makes an angle of α with east of vertical.
we have v ->rm = v-> rg + v-> mg
Horizontal component:
v-> rm sinα = 6 sin(30°) +4=7 .........(1)
Vertical component:
v ->rm cosα =6 cos(30°) =3 3 .........(2)
Adding equations (1)&(2) we get
v->rm = √49+27 = 8.718 km/hr
Thus the velocity of rain relative to the man will be 8.718 km/hr
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