Finding the Angle in Radial-Transverse Motion: A Scientific Approach

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In summary, the conversation is about solving a physics problem involving finding the angle at which a belt is about to slip, using the same procedure as in a previous part of the problem. The person being addressed is asked to consider the forces acting on the object and use a free body diagram to solve for theta. They are then reminded that the acceleration is already known and to use equilibrium equations to find the components of the forces.
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  • #2
Hi Jason03,

You follow the same procedure as you did part a. At point B (right before it slips) you know the total acceleration (magnitude and direction.) What forces are acting on the object? What information does being on the verge of slipping tell you? From your free body diagram you can write the components of the forces; some of these will contain theta and you can then solve for theta. What do you get?
 
  • #3
You say that I know the acceleration, so does that mean its the same as in part A?...and the condition right before it slips is when static friction is about to be overcome by the force of gravity.
 
  • #4
Hi, Jason. It's been a while but I will try to get you started. I will assume that you have already drawn your FBD and KD for when the block is just about to slip. Breaking Equilibrium equations into radial and transverse components should be your next move. What do have so far?
 

1. What is radial-transverse motion?

Radial-transverse motion is the combination of two types of motion: radial motion, which is movement along a circular path, and transverse motion, which is movement perpendicular to the direction of the radial motion.

2. What is an example of radial-transverse motion?

One example of radial-transverse motion is the motion of a planet around the sun. The planet moves in a circular path (radial motion) while also moving perpendicular to that path (transverse motion).

3. How is radial-transverse motion different from linear motion?

Radial-transverse motion involves movement along a circular path, while linear motion involves movement along a straight path. Additionally, radial-transverse motion is two-dimensional, while linear motion is one-dimensional.

4. What causes radial-transverse motion?

Radial-transverse motion is typically caused by a combination of forces acting on an object. In the example of a planet orbiting the sun, it is the gravitational force between the two bodies that causes the radial-transverse motion.

5. How is radial-transverse motion related to centripetal and tangential acceleration?

Radial-transverse motion can be broken down into two components: centripetal acceleration, which is the acceleration towards the center of the circular path, and tangential acceleration, which is the acceleration perpendicular to the centripetal acceleration. Together, these components make up the overall radial-transverse motion.

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