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xz_007 [3.2K]
4 years ago
5

A swimmer wants to swim straight across a river with current flowing at a speed of v1 = 0.32 km/h. If the swimmer swims in still

water with speed v2 = 0.85 km/h, at what angle θ should the swimmer point upstream from the shore and at what speed v will the swimmer swim across the river?
Physics
1 answer:
yawa3891 [41]4 years ago
6 0

For the swimmer to go straight the sin component of his velocity should  cancel the river velocity.

So, we have v_{1} = v_2sinθ

This angle θ is the angle  shall the swimmer point upstream from the shore.

0.32 = 0.85 sin[/tex]θ

θ = 22.12^0

The velocity of swimmer across the river is given by cos componet of his velocity

 v = 0.85 cosθ = 0.85 cos 22 = 0.79 m/s


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A thin rod of length 0.64 m and mass 120 g is suspended freely from one end. It is pulled to one side and then allowed to swing
valina [46]

Answer:

1. Kinetic Energy = 0.0161 Joules

2. Height = 0.0137m

Explanation:

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Mass, m = 120g = 0.12kg

Angular speed, w = 1.40 rad/s

a.

Calculating the Rod's kinetic energy

This is calculated by

Kinetic Energy = ½Iw²

Where I = rotational inertia of the rod about an axis.

This is calculated as follows;

I = Icm + mh²

I = ImL² + m(L/2)²

I = 1/12 * 0.12 * 0.64² + 0.12 * (0.64/2)²

I = 0.016384 kgm²

By substituton

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KE = ½ * 0.016384 * 1.40²

KE = 0.01605632J

KE = 0.0161 Joules

2. Using the total conservation of momentum;

K + U = Kf + V

Where K = Initial Kinetic Energy of the rod at lowest point.

U = Initial gravitational potential energy of the rod at lowest point

Kf = Final Kinetic Energy of the rod at maximum height = 0 J

V = Final gravitational potential energy of the rod at maximum height

So, K + U = Kf + V become

K + U = 0 + V

K + U = V

K = V - U = mgh

substitute 0.01605632J for K

0.01605632J = mgh

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4 years ago
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Answer:

F = 104.832 N

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box is moving at constant speed hence acceleration will be zero.

Now force acting due to lift moving upward =

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