Recent content by Froster78

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    Finding vectors parallel and perpendicular to plane

    Ok, I think I have a better idea... Sorry I'm really using this to help myself as well. If you find two points, say (0,0,0) and (1,1,1) just using arbitrary points on your plane. You can construct a vector using the initial and terminal points. This vector should be parallel to the plane. You...
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    Finding vectors parallel and perpendicular to plane

    A cross product of two vectors perpendicular to the plane will give you a vector parallel to the plane.
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    Finding vectors parallel and perpendicular to plane

    I've been thinking about this one for a bit. If you had another vector perp to the plane you could use a cross product. Also, you might have more luck on the calculus page.
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    Two-deminsional motion problem: HELP

    It's hard to tell where you've gone wrong without seeing your attempt at the solution.
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    Electric potential and conservations of energy

    No, you have already found the PE for just one sphere due to the other 3. I haven't checked numbers but your method looks sound.
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    Electric potential and conservations of energy

    You're looking for the velocity of only one sphere, so shouldn't be 1/2mv^2
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    Electric potential and conservations of energy

    are you using 2mv^2 because there are four spheres? I think what you calculated is the PE for one sphere right?
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    Tennis Player Tosses A Tennis Ball Straight Up

    Spot on! now you have only v0 and a to find, there might be some other formulas that you can compare to this one. Keep going and you'll figure it out.
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    Tennis Player Tosses A Tennis Ball Straight Up

    that sounds good... you know your v after t=2...
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    Tennis Player Tosses A Tennis Ball Straight Up

    I would assume you are to neglect air resistance so a good place to start would be constant acceleration formulas.
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    Tennis Player Tosses A Tennis Ball Straight Up

    Have you tried anything thus far? What equations do you know that relate your unknown variables?
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    Find an equation of plane that contains the line

    Yeah, I agree that vectors would be the best way to do this. Unfortunately we are supposed to use the "non vector" method. Although I am comfortable with vectors for the most part the class has just started teaching them. I think I see where I was wrong. I believe the equation that i need to use...