Recent content by The_big_dill

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    What is the Speed of a Book Sliding Down an Inclined Plane?

    I do not know how you are going to solve it without any angles.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    I already have velocity 1 and 2... i need distance, time or acceleration.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    Interesting... I will give that a go. I already know V2.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    ... I am missing 2 variables, d and a. 2.52 = 02 + 2a\Deltad
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    I do know 2 that are very similar. \Deltad = V1\Deltat + 1/2a\Deltat2 \Deltad = V2\Deltat - 1/2a\Deltat2 Hmmm, are you suggesting to equate them? I should end up with a quadratic.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    I cannot solve for d. I do not have 'a', or delta 't'. Maybe i am missing something, but i do not see it.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    I think there is some confusion here... I use "d" to represent distance V1 to represent initial velocity V2 to represent final velocity The only other equation that makes sense to me (but still missing multiple variables): V22 = V12 + 2a\Deltad I don't have distance, i also...
  8. T

    What is the Speed of a Book Sliding Down an Inclined Plane?

    Exactly, thank you for clarifying that XD Also, tiny tim, i am either not familiar with that equation, or i already listed it in my original post. If you mean a = \DeltaV/\Deltat, then i don't have \Deltat, i only have t1... which is 0... which is undefined.
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    What is the Speed of a Book Sliding Down an Inclined Plane?

    Homework Statement A Book (initially at rest) slides down an inclined plane, when it is at the bottom of the slope, its speed is 2.5 m/s. What is its speed half way and a third way down the slope. V1 = 0 t1 = 0 V2 = 2.5 m/s Homework Equations a = \Deltav / \Delta t v = \Deltad...
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    How can I find the mass of a junior curling stone using momentum?

    i don't know if i am missing something... but i could simplify it by just finding what \Deltad*Cos\theta is. i am simply finding the X-component, i don't think i need both components, all i need is the distance traveled in a straight line.
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    How can I find the mass of a junior curling stone using momentum?

    Let me clarify, in my original post i was attempting to make everything more brief so it is less discouraging to read. The regular stone hit the junior one at an angle, making one go 40 degrees and the other go -30 degrees, if that makes sense. I calculated a deceleration that would apply...
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    How can I find the mass of a junior curling stone using momentum?

    Sorry, i guess i had a brain fart, i am use to seeing it as a=v/t
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    How can I find the mass of a junior curling stone using momentum?

    apologize for the confusion, soothsayer is correct.
  14. T

    How can I find the mass of a junior curling stone using momentum?

    It is the angle from the horizontal (that being a straight line along the ice)
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