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Homework Statement
What minimum speed does a 136.4 g puck need to make it to the top of a 3.31-m-long, 24° frictionless ramp?
Homework Equations
K=mV^2/2 U=mgY
The problem involves determining the minimum speed required for a puck to reach the top of a frictionless ramp, specifically a 3.31-meter-long ramp inclined at 24 degrees. The context includes concepts of kinetic and potential energy.
The discussion is active, with participants providing feedback on each other's reasoning and calculations. Some guidance has been offered regarding the correct trigonometric functions to apply, and there is an acknowledgment of errors in previous attempts.
Participants are navigating through potential misunderstandings about the use of sine and cosine in the context of the ramp's geometry and energy conservation principles. There is a recognition of the need to clarify the vertical height in relation to the angle given.