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A bicyclist is biking down a board walk by the water, the mass of him and his bike is 78.0 kg. He is moving at a constant 8.90 m/s when a bird flies into him from the front at 1.20 m/s and is unable to fly away. If they are now travelling at 8.20 m/s, what is the mass of the bird? 7.80 kg 5.81 kg 73.9 kg 6.66 kg

Question

A bicyclist is biking down a board walk by the water, the mass of him and his bike is 78.0 kg. He is moving at a constant 8.90 m/s when a bird flies into him from the front at 1.20 m/s and is unable to fly away. If they are now travelling at 8.20 m/s, what is the mass of the bird? 7.80 kg 5.81 kg 73.9 kg 6.66 kg

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Solution

This problem can be solved using the principle of conservation of momentum. The total momentum before the collision is equal to the total momentum after the collision.

Step 1: Calculate the initial momentum of the system (bicyclist and bird) before the collision. The bird's initial momentum is 0 because it's flying towards the bicyclist (opposite direction), so we only need to calculate the bicyclist's momentum.

Momentum = mass x velocity Momentum (bicyclist) = 78.0 kg x 8.90 m/s = 694.2 kg*m/s

Step 2: Calculate the final momentum of the system (bicyclist, bird, and bike) after the collision.

Momentum (bicyclist, bird, and bike) = (78.0 kg + mass of bird) x 8.20 m/s

Step 3: Set the initial momentum equal to the final momentum and solve for the mass of the bird.

694.2 kg*m/s = (78.0 kg + mass of bird) x 8.20 m/s Divide both sides by 8.20 m/s to isolate the mass of the bird on one side of the equation:

mass of bird = (694.2 kg*m/s ÷ 8.20 m/s) - 78.0 kg

Solving this equation will give you the mass of the bird.

This problem has been solved

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