Maximizing Efficiency with Inclined Planes: What Are the Advantages?

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Inclined planes provide significant advantages in reducing the amount of force needed to lift objects by increasing the distance over which the work is done. This allows for easier movement of heavy loads, as the effort is distributed along a longer path rather than applied vertically. Additionally, inclined planes can enhance safety and stability when transporting items, reducing the risk of injury or accidents compared to lifting. The design of mountain roads exemplifies this principle, as winding paths allow vehicles to ascend steep inclines more easily. Overall, inclined planes are effective tools for maximizing efficiency in lifting and transporting heavy objects.
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Inclined Plane Advantages

I have a question where I must find two advantages to using a inclined planed and I've done allot of reach on the web for hours both in french and in english and the only advantage I can find is the adviouse one of spreading the work over a longer period of time.

Could somebody point me in the right direction to finding more advantages?
 
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The advantage of moving something up an inclined plane (a ramp) as opposed to simply lifting it? Of course, the amount of work is the same (conservation of energy) but the is no "conservation of force" law. Work= force time distance so if you increase the distance, you can do the same work with less force. I wouldn't say that it is just "spreading over time".
 
Chazz569 said:
I have a question where I must find two advantages to using a inclined planed and I've done allot of reach on the web for hours both in french and in english and the only advantage I can find is the adviouse one of spreading the work over a longer period of time.

Could somebody point me in the right direction to finding more advantages?

Think about this: Why do mountain roads wind around the peak, rather than go directly to the peak? A related question: how would you bike up a steep incline?

You're almost on the right track when you talk about "spreading the work over "... however, it's not "time"... but "distance" that you should be concerned with.

Hmm... what is the definition of "work"?
 
Yeah, that what I explained but I still can't find another advantage to it.
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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