Calculation of Velocity in reference to circular motion

AI Thread Summary
The discussion focuses on two physics problems involving momentum rather than circular motion. The first problem involves a boy jumping off a boat, prompting a discussion on how to calculate the boy's velocity using conservation of momentum. The second problem examines a cart colliding with clay, where the initial velocity of the cart must be determined post-collision. Participants emphasize the importance of applying the conservation of momentum principle instead of equations related to circular motion. Understanding these concepts is crucial for solving the problems accurately.
Kdoll1
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Homework Statement


1. A boy with a mass of 50kg jumps off a 30kg boat, causing the boat to move to the right at 2 m/sec. What did the boy jump with a velocity of?
a.-1.2 m/sec
b.3.3 m/sec
c.1.1 m/sec
d.0.2 m/sec
e.-3.3 m/sec

2. A 2kg cart moving in a straight line hits a piece of modeling clay that has a mass of 1kg and is at rest. After the collision, the cart and clay stick together and move at 1m/sec to the left. The initial velocity of the cart is ___m/sec to the left.
a.1
b.1.5
c.2
d.2.5
e.-0.33

Homework Equations



m1*v2/r=g*m1m2/r2...all of those numbers are subscripts

The Attempt at a Solution


1. v=sq. root of Gm/r
v=(6.67*10^-11)20/2=
1.334*10 to the second

2. 1/3


I am beyond confused...physics does not click in my head at all.
 
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Hi Kdoll1,

Kdoll1 said:

Homework Statement


1. A boy with a mass of 50kg jumps off a 30kg boat, causing the boat to move to the right at 2 m/sec. What did the boy jump with a velocity of?
a.-1.2 m/sec
b.3.3 m/sec
c.1.1 m/sec
d.0.2 m/sec
e.-3.3 m/sec

2. A 2kg cart moving in a straight line hits a piece of modeling clay that has a mass of 1kg and is at rest. After the collision, the cart and clay stick together and move at 1m/sec to the left. The initial velocity of the cart is ___m/sec to the left.
a.1
b.1.5
c.2
d.2.5
e.-0.33

Homework Equations



m1*v2/r=g*m1m2/r2...all of those numbers are subscripts

This equation describes the motion of satellites, which would not apply here, and the problems you posted do not deal with circular motion. Instead, the problems deal with conservation of momentum, so what is going wrong is you are using the wrong approach. So read the conservation of momentum section and try them again, and see if you can get the answer.
 
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