Determine the magnitude of its maximumradial acceleration

AI Thread Summary
To determine the maximum radial acceleration of a discus thrown by an athlete, the relevant formula is aradial = v²/r, where v is the maximum speed (18.7 m/s) and r is the radius of the circular path (1.19 m). By substituting the given values into the formula, the radial acceleration can be calculated as aradial = (18.7 m/s)² / (1.19 m). This results in a maximum radial acceleration of approximately 285.5 m/s². The discussion emphasizes the importance of using the correct equations and provided values to solve for radial acceleration effectively. Understanding these concepts is crucial for accurately determining the dynamics of circular motion.
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1. Before throwing a 0.821 kg discus, an ath-lete rotates it along a circular path of radius1.19 m. The maximum speed of the discus is18.7 m/s.Determine the magnitude of its maximumradial acceleration.Answer in units of m/s2



Homework Equations


atotal = sq rt (a2 radial + a2 tangential) where aradial = −v2/r and atangential = d|v|/dt


The Attempt at a Solution


I tried using the equation above but I don't think I have enough info or I don't know where the info goes
 
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gap0063 said:

Homework Equations


atotal = sq rt (a2 radial + a2 tangential) where aradial = −v2/r and atangential = d|v|/dt

So you have aradial=v2/r

v= velocity and r= radius, both of which you are given.
 
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