> Q. A person swims in a river aiming to reach exactly on the opposite point on the bank of a river. His speed of swimming is $0.5, m/s$ at an angle of $120^º$ with the direction of flow of water. The speed of water is – LIVE ANSWER TODAY

Q. A person swims in a river aiming to reach exactly on the opposite point on the bank of a river. His speed of swimming is $0.5, m/s$ at an angle of $120^º$ with the direction of flow of water. The speed of water is

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A person swims in a river aiming to reach exactly on the opposite point on the bank of a river. His speed of swimming is $0.5, m/s$ at an angle of $120^º$ with the direction of flow of water. The speed of water is

Solution:

Let the speed of water $=overrightarrow{u}$

Speed of swimmer $=overrightarrow{v}=0.5,m/sec$

Angle between $=overrightarrow{v}$ and $=overrightarrow{u}$ is $120^°$. Then

$sin,theta=frac{vec{u}}{vec{v}} Rightarrow frac{u}{0.5}=frac{1}{2} or u=0.25,ms^{-1}$

Solution Image

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