Calculating Lift Force for Semi-Circle Moving Sideways

AI Thread Summary
The discussion focuses on calculating lift force for a semi-circle moving sideways, with an emphasis on understanding the relationship between lift, drag, and gravitational forces. The drag formula provided is 1/2 ρ∆v^2 C A, and the need to determine the lift constant for the semi-circle is highlighted. It is clarified that if the object accelerates downward at 8.5 m/s², there must be an opposing force, either drag or lift, since it is less than the gravitational acceleration of 9.8 m/s². The significance of the difference in acceleration rates is explored, particularly in relation to the forces acting on the objects. Applying Newton's Second Law and drawing a free body diagram are suggested as methods to analyze the forces and calculate the required lift.
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What's the equation for the force of a lift. Drag formula is 1/2 ρ∆v^2 C A. And if you need the constant how would i determine the lift constant for a semi circle shape which spins sideways and has an acceleration of approximately 8.5 m/s down (should be gravity which is 9.8 ms/s). It is moving forward at an initial speed of 62.9 m/s if that helps.
 
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Is the downward acceleration = 8.5 m/s2?

Lift is a force. If an object is in free fall without an opposing force, it would accelerate at g, assuming it's near sea level. If the object is accelerating downward with a rate less than 9.8 m/s2, then there must be an opposing force - drag or lift.

What is the significance of the diffrence between g and 8.5 m/s2?
 
Because one shape had a gravitational pull or downward acceleration of 11.5 m/s and one 8.5 and I'm attempting to calculate the force on both objects and why.
 
Try applying Newton's Second Law to the falling object.
You know that it is acted on by two forces, gravity and the lift force. Draw a free body diagram, and remember that \Sigma \vec F = m\vec a, the sum of all forces on a body is equal its mass times its acceleration. Knowing the acceleration, you can find what you're looking for.
 
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