A block with a mass of 15Kg is released from rest 10M above ground. From A to B it has 500J of Friction Force. A B it goes into a frictionless loop with a radius of 1.4 m. Energy @ B? Speed @ B, PE and KE at C?
Well, it's kinetic energy at B is just it's potential energy at A - 500J. That is: \[KE = mgh = 15kg*9.81\frac{m}{s^2}*10m\] We can find it's speed at B by applying: \[KE = \frac{1}{2}mv^2\] and solve for v. I need to know where C is to say anything about it.
Oops. \[KE = 15*9.81*10 - 500\]
To sriggins5: Could you please illustrate your question with a diagram? For one thing, we are uncertain if A & B are on the same level horizontal surface or if there is a vertical displacement between them. Likewise, there is no mention of C in any part of the scenario described in the earlier part of the question until one reaches the last sentence (where C is mentioned 'out of the blue').
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