Calculate Total Upward Force Skateboard Mass 65kg, Half Pipe 3m

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SUMMARY

The discussion focuses on calculating the total upward force exerted on a skateboarder with a mass of 65 kg at the bottom of a half-pipe with a radius of 3 meters while traveling at a speed of 3.6 m/s. The total upward force, referred to as the normal force (N), is derived using Newton's second law, where the equation N = mac + mg is applied. Here, 'mac' represents the centripetal acceleration required for circular motion. The ambiguity in terms like 'total upward force' and 'reaction to the weight' is clarified, emphasizing the importance of understanding the normal force in this context.

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Masafi
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skateboard mass = 65kg

he skates down on a half pipe, radius = 3m

If he is traveling at 3.6 m/s when at bottom of ht hallf pipe, what will be the total upward force?

Is this basically the centripetal force + the reaction to the weight?

i.e. centripetal force + mg?
 
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The phrase 'total upward force' is a bit ambiguous, as is the term 'reaction to the weight'. Presumably you want the upward force that the surface exerts on the skater (usually called the 'normal force', N).

If so, you have the right answer. But a simpler way to understand it is to apply Newton's 2nd law:
ΣF = ma
N - mg = mac
Thus: N = mac + mg
 

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