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never [62]
3 years ago
13

Consider a wod raft with length = 5.0m, width 3.0 m and height = 1.0m, with density =600kg/m^3. There is an object of a mass of

500 kg standing on the raft. How deep will it sink into the water of density 1000 kg/m^3?
Physics
1 answer:
diamong [38]3 years ago
7 0

Answer:

0.63333m

Explanation:

If the wood raft partially sinks, it means the water exerts a force upwards, equal to the weight of the displaced water by the part sank that is in magnitude equal to the weight of the raft and the objects on it but the opposite direction.  There fore, we need to calculate the mass of the raft and add it to the object mass for the total.

m_r=V_r\rho_r

Where V_r=5\times3\times1=15m^3 is the volume of the raft and\rho=600kg/m^3 is the density.

m_r=(600)(15)=9000Kg

The total mass is 9500Kg (The raft plus the object), and this is equal to the mass of the water displaced. Now find the volume of water that has this mass:

V=m/\rho

V_w=m_w/\rho_w=\frac{9500}{1000} =9.5m^3

With this volume you can calculate at what height of the raft the water will be. The base of the raft will be the same, just calculate the new height.

V=h\times B\\h=V/B=\frac{9.5}{5\times3}=\frac{9.5}{15}=0.63333m

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kogti [31]

Answer:

The initial velocity of the snowball was 22.21 m/s

Explanation:

Since the collision is inelastic, only momentum is conserved. And since the snowball and the box move together after the collision, they have the same final velocity.

Let m_1 be the mass of the ball, and v_1 be its initial velocity; let m_2 be the mass of the box, and v_2 be its velocity; let v_f be the final velocity after the collision, then according to the law of conservation of momentum:

m_1v_1+m_2v_2=v_f(m_1+m_2).

From this we solve for v_1, the initial velocity of the snowball:

\boxed{v_1=\frac{v_f(m_1+m_2)-m_2v_2}{m_1}}

now we plug in the numerical values m_1=0.199\:kg, m_2=2.89\:kg, v_2=0.523\:m/s, and v_f=1.92\:m/s to get:

v_1=\frac{1.92*(0.199+2.89)-2.89*0.523}{0.199}

\boxed{v_1=22.21\:m/s}

The initial velocity of the snowball is 22.21 m/s.

<em>P.S: we did not take vectors into account because everything is moving in one direction—towards the west.</em>

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