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You roll a 1 kg ball with no coefficient of friction down three

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You roll a 1 kg ball with no coefficient of friction down three slopes of angles 20, 45, and 75 degrees respectively.

my conjecture is that the x coordinate of the ball increases at the same rate no matter the angle of the slope you roll it down.

discuss.
>>
>>8162000
take your homework to >>>/wsr/
>>
>>8162003

this isnt homework. i figured it out already but i want to see what /sci/ thinks about the question. i just think its interesting.
>>
Well, after you finish dynamics 101, you can calculate it by yourself.
>>
>>8162000
>roll
>no friction
go back to high school.
Also, your conjecture is wrong.
>>
>>8162005
>i figured it out already but i want to see what /sci/ thinks about the question.
It's a basic physics problem.
>Hey guys, I just wanted to know your opinions on 4+4=?. I've already figured it out, but i want to see what /sci/ thinks about the question.
>>
>>8162000
With no friction the ball will not roll unless you impart an initial amount of rotational momentum.
>>
>>8162000
Well your conjecture is wrong.
>>
>>8163611
You're a fucking idiot. It's an object on a SLOPE with no friction. Gravity causes an acceleration downwards. As long as there is a slope of any kind, the object will accelerate down the slope.
>>
>>8164401
>no friction
Why would it roll rather than slide?
>>
>>8164401
And it wont roll. Thus he is right.
>>
You guys are fucking idiots, you know exactly what he meant by "roll"
>>
The ball will slide as he mentioned no friction. Now, as you mentioned, In all 3 the variable x will increase at the same rate. No that is not true. Well we cant really say. Lots of variables are missing here. Is the value of x the same for all of them? Are we counting in acceleration here?
>>
>>8164420
Rolling vs not rolling is an important part to questions like this. Rolling requires more energy - the rotational kinetic energy, which means a rolling ball moves down a hill slower than a ball that slides down - all other things being equal. IIRC.
>>
>>8162000
False because the x-component of the normal force (what pushes the ball forward) is not the same. Also without friction it would slide, not roll.
>>
>>8164447

if it has no coefficient of friction you can safely assume that the ball gains no rotational momentum.
>>
>>8162000
sin(a)*cos(a) = const for all a?
>>
>>8164475
No, since it's sin(2a), which is why, as I said in >>8162031,
the original "conjecture" is wrong.
Stop fucking replying, or at least sage
>>
>>8164485
*proportional to sin(2a)
Thread posts: 19
Thread images: 1


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