A river is flowing with a speed of 1 km/hr. A swimmer wants to go to point
'C' starting from 'A'. He swims with a speed of 5 km/hr, at an angle o w.r.t.
the river. If AB = BC = 400 m. Then the value of 0 is:
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Answer:
A river is flowing with a speed of 1 km/hr. A swimmer wants to go to point
'C' starting from 'A'. He swims with a speed of 5 km/hr, at an angle o w.r.t.
the river. If AB = BC = 400 m
The figure is attached.
Explanation:
Since AB=BC
By using vector addition:
5sinθ=5cosθ +1
5(sinθ−cosθ)=1
sinθ−cosθ=1/5
or θ=53°
The time taken t= AB/5sinθ
t=0.400/5×4/5
=1/10hrs
=6mins
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Answered by
4
Answer:53
Explanation:
Condition for reaching the point C tan45∘=vyvx,vy=vx
(vR+vMcosθ)=vMsinθ
1+5cosθ=5sinθ
1+5cosθ=51−cos2θ−−−−−−−−√
On squaring. 1+25cos2θ+10cosθ=25−25cos2θ
50cos2θ+10cosθ−24=0
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