Recent content by lilpoopoo

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    Bringing 3 Charges from infinity into a triangle

    Homework Statement How much work is needed to arrange three charges, Q, into an equilateral triangle? The particles are initially infinitely far apart. Take 'a' to be the length of each side of the triangle. Homework Equations U = {(kqq)/L} The Attempt at a Solution I was under...
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    Coulomb's Law: Determining the velocity of a charge when far apart

    Haha, no. Just unsure. Physics doesn't come easy for me. Thanks so much for your help.
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    Coulomb's Law: Determining the velocity of a charge when far apart

    Oh, alright. Got it. Thanks :) So was my solution correct?
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    Coulomb's Law: Determining the velocity of a charge when far apart

    Okay, so doing the pairwise additions would yield: (3/2) mv^2 = (kQ1Q2)/R + (kQ2Q3)/R + (kQ1Q3)/R And since each charge is the same, +Q, and the charges are all 'L' distance apart: (3/2) mv^2 = (kQ^2)/L + (kQ^2)/L + (kQ^2)/L Therefore: v = root [(2kQ^2)/(mL)] :rolleyes: ---- Edit: Also...
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    Coulomb's Law: Determining the velocity of a charge when far apart

    Hi gneill. Thanks :) Okay, so I did what you suggested, not sure if it's correct though. ------ So we know the potential energy difference is: V = (kq)/r And we know PE = KE Therefore: 1/2 mv2 + 1/2 mv2 + 1/2 mv2 = (kq)/r + (kq)/r + (kq)/r v = root [(2kQ)/(mr)]...
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    Coulomb's Law: Determining the velocity of a charge when far apart

    Homework Statement "Three identical charges, each with charge 'Q' and a mass 'm', are arranged on the corners of an equilateral triangle of side length 'L'. The spheres are released simultaneously. What is the speed of each charge when they are very far apart? Homework Equations F =...
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