Tangential component of linear acceleration of point on flywheel

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SUMMARY

The discussion focuses on calculating the tangential component of linear acceleration for a particle on a flywheel. The flywheel rotates at 78.0 revolutions per minute (rev/min), which converts to an angular velocity of 4.08 radians per second (rad/s). The tangential acceleration is determined by multiplying the angular velocity by the radius of 0.5 meters. Additionally, the net linear acceleration requires further analysis beyond just velocity calculations.

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  • Basic principles of rotational motion
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What is the magnitude of the tangential component of the linear acceleration of a particle that is located at a distance of 50 cm from the axis of rotation when the flywheel is turning at 78.0 rev/min?

I took 78 rev/min and converted it to rad/s and got 4.08 rad/s. I then multiplied that by .5m to get my answer. Am I doing this right?

Second part: What is the magnitude of the net linear acceleration of the particle in the above question?

I don't know how I should solve this problem.
 
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You're calculating velocity. The question is asking for acceleration.
 

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