Questin about moving an object through liquid

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To calculate the force required to pull a copper ball upward through a fluid at a constant speed, the drag force is proportional to the speed, with a constant of 0.950 kg/s. The problem states to ignore buoyant force, focusing on the weight and drag forces acting downward. Since the ball moves at a constant speed, the net force must equal zero, meaning the upward force equals the sum of the weight and drag forces. The radius of the ball is irrelevant in this calculation due to the provided drag coefficient. Understanding these forces will guide the correct application of the relevant equations to find the required upward force.
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Homework Statement



Calculate the force required to pull a copper ball of radius 2.50 cm upward through a fluid at the constant speed 9.00 cm/s. Take the drag force to be proportional to the speed, with proportionality constant 0.950 kg/s. Ignore the buoyant force.
1 N

Homework Equations



R=(1/2)DPAV^2

The Attempt at a Solution



the above formula may not be correct but its something like that. i tried to use that formula to calculate the force but the problem doesn't give me all the information required to plug it into the formula. is there anything that i am missing taht you guys can guide me through
 
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Draw a free body diagram of the ball. There are three forces acting on the ball since the bouyant force is ignored. Because it's moving at a constant speed, the net force has to be zero.
 
so one would be the force that we are finding out, there is also a weight force and drag force pointing down? would the equation on the OP be required?
 
There is a V^2 in your equation. Note, that for whatever reason, the drag used is set proportional to the velocity, rather than velocity squared. I would begin by finding drag as a function of velocity.
 
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The upward force is what you are solving for. You know the two downward forces, gravity and drag. Set the upward force equal to the sum of the two downward forces. The radius of the object has nothing to do with this problem because you were given the drag coefficient.
 
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