MotorcyclePower: Level vs Sloped Road

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Homework Help Overview

The discussion revolves around calculating the power required for a motorcycle to maintain a steady speed of 29.1 m/s while overcoming air resistance on both level and sloped roads. Participants are exploring the implications of constant speed and the forces at play, including air resistance and gravitational components on an incline.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between kinetic energy and power, questioning how energy is used to maintain constant speed against air resistance. There are inquiries about the role of distance in calculating work and power, and how to account for forces acting on the motorcycle.

Discussion Status

The discussion is active with various interpretations being explored. Some participants have provided insights into the definitions of work and power, while others are seeking clarification on how to incorporate gravitational forces on a slope into their calculations. There is no explicit consensus yet on the approach to part b of the problem.

Contextual Notes

Participants note the challenge of calculating the necessary forces without complete information on distance or the specific contributions of gravitational forces on the slope. The problem constraints and homework rules are acknowledged, influencing how participants frame their questions and reasoning.

leezak
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A motorcycle (mass of cycle plus rider = 245 kg) is traveling at a steady speed of 29.1 m/s. The force of air resistance acting on the cycle and rider is 161 N. Find the power necessary to sustain this speed if (a) the road is level and (b) the road is sloped upward at 33.7° with respect to the horizontal.

i got that the initial KE is 1.04E5 and i know i need the final KE so i get get the Work and then divide it by the change in time to get the power... but I am not sure how to go about that... help! please! thanks
 
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If the speed is constant ("steady"), how does the initial kinetic energy compare to the final kinetic energy? That, I'm afraid, is a dead end.

Power is the rate of using energy. Is the motorcycle using any energy to maintain a constant speed? If so, where is the energy going? Why does it have to use any?

Think about the definition of work - that should get you in the vicinity.
 
the motorcycle must be using energy in order to be sustaining the speed since there is air resistance. work is the force through a distance but we only know the force of the air resistance and we don't know a distance though
 
leezak said:
the motorcycle must be using energy in order to be sustaining the speed since there is air resistance. work is the force through a distance but we only know the force of the air resistance and we don't know a distance though

That is true but power is work done per unit time. What is the distance covered per unit time? :)
 
29.1 m/s but I'm not sure how to use that
 
If the force is constant then the power should be force times distance per unit time! :)
 
how do i find the force... we only know the force of air resistance... don't i have to find the force that propels the bike forward? I'm not sure how to find that
 
Since the speed is constant, the force that propels the bike forward exactly balances the opposing force of the wind, which you are given.
 
when then that would make the net force 0 and multiplying 0 by the velocity would make the power 0??
 
  • #10
They want the power supplied by the motorcyle, not by the net force.
 
  • #11
Hi, I am working on a very similar problem right now (just dif values) and have managed to find the answer to part a but am a little confused abt part b... i know that you have to consider the additional force motorcycle's weight down the slope with respect to the angle... which would be (in this case) 245kg * 9.8 m/s^2 * cos33.7 * s(which i think would be 29.1 m given the velocity?)... a is this right? and then would i add this value to my answer for part a or does the above already consider that? or use this value in the equation p=Fv as the value of force.. confused. help appreciated; thanks!
 

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