Recent content by De_Dre01

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    What is the relationship between tangential and radial acceleration?

    Homework Statement Homework Equations αt = r α The Attempt at a Solution ωi = 0 rad/s αt = 2.00 rad/s2 r = 112 m θ = ? at a = 6.80 m/s2 I'm not exactly sure where to begin. Help is appreciated.
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    Perfectly Elastic Collision Arrow / Finding Final Velocity

    Homework Statement [/B] Person A fires a 222 g arrow towards an archery target at a speed of 109 m/s. Person B shoots a 190. g arrow moving in the same direction. This arrow moves with a speed of 290. m/s, catches up, and then collides with Person A's arrow. If the arrows collide in a...
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    Work/Energy - Incline Plane w/ Friction

    Ahah. Got it now. Thanks, was really helpful.
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    Work/Energy - Incline Plane w/ Friction

    Ok I calculated distance in the x by tan16 = 78.4/x now apply work formula?
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    Work/Energy - Incline Plane w/ Friction

    So now I have: W = FΔdcosθ = (93N)(78.4)cos(164) = -7008.75 J Correct?
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    Work/Energy - Incline Plane w/ Friction

    I thought you could move the vector around. In that case, would the angle be 90+74°?
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    Work/Energy - Incline Plane w/ Friction

    Even if you do that, can't you move the vector around and displace the tail of the second vector to the head of the first vector? Resulting in the same angle of 16°*?
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    Work/Energy - Incline Plane w/ Friction

    The angle would be less than 90 then.
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    Work/Energy - Incline Plane w/ Friction

    I might be picturing the problem incorrectly. The wind would be directed west while displacement would be down the hill, correct?
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    Work/Energy - Incline Plane w/ Friction

    The angle between the Force and Distance. Would it be 16° because of the Z Pattern?
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    Work/Energy - Incline Plane w/ Friction

    I must consider the incline plane, should I not? Would I need to find the adjacent side? Edit: Would the distance be 78.4/tan16?
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    Work/Energy - Incline Plane w/ Friction

    Horizontal wind force opposing the skateboarder's motion.
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    Work/Energy - Incline Plane w/ Friction

    Opposite = 78.4 m Angle = 16.0°Solving for hypothenuse: sin16° = 78.4/h h = 78.4/sin16° Is this not correct?
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