Recent content by S[e^x]=f(u)^n

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    Finding Electric Field due to hemispherical charge distribution

    I've tried that, and i end up with E= [(surface charge density)*(R)^2]/[2*epsilon*(R-z)^2] where R is the hemispheres radius, and z, is a point on the z axis... i then integrate this to find the potential between R (along the z axis), and the origin, which ends up in a divide by 0 error...
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    Finding Electric Field due to hemispherical charge distribution

    Homework Statement I need to find the electric field along the Z-axis for a hemispherical open shell of radius R (open face down). the shell is oriented so its symmetrical about the Z axis. The Attempt at a Solution What I've done is set it up, taken the vector from the origin (at the...
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    Finding Work Done by a Force on a Particle Along a Triangular Path

    nobody knows? did i phrase my question wrong or something?
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    Finding Work Done by a Force on a Particle Along a Triangular Path

    bump. basically i need to know how to figure out work done over a non uniform 2 dimensional field. even if it requires line integrals, if someone could walk me through it
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    Uniform circular motion of a particle

    think about what would happen if it accelerated constantly tangentially, and describe that motion, and see if it fits with your problem
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    Finding Work Done by a Force on a Particle Along a Triangular Path

    Homework Statement F=(5y+3x-6)i + (2x-y+4)j. find work done by the force on a particle following a triangular path with verticies (0,0),(4,0),(4,3) where the positions are given in meters. Homework Equations Int(F(x,y))dx*dy ? not really sure for 2 dimensional problems The Attempt...
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    Integrate m/(am+bv) w/ Respect to v - Help!

    Homework Statement i cannot figure out how to integrate m/(am+bv) with respect to v where a, b and m are constants. i don't know if there's some simple thing I've forgotten but i can't reduce it to a constant and a simple function of v. I'm getting really frustrated as I've been working on the...
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    Solving a Simple Differential Equation: y' = (x + xy^2)

    but that x only valid under certain bounds right? and I'm having trouble figuring out what those are
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    Solving a Simple Differential Equation: y' = (x + xy^2)

    Homework Statement i'm trying to solve the simple differential equation y'=(x+xy^2) 2. The attempt at a solution i get dy/(1+y^2)=xdx and then integrate over the whole thing getting the solution arctan(y)=0.5x^2+C my problem is how do i simply this down to an equation in the form...
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    0 = t(7.8 x 10² m/s - 4.9 m/s² t)

    you have your two times... they're written right there
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    Conservation of momentum (with conservation of energy)

    Homework Statement A 17.00kg sphere is hanging from a hook by a thin wire 3.60m long, it is free to swing in a complete circle. Suddenly it is struck horizontally by a 6.00kg dart that embeds itself in the sphere. What is the minimum initial speed of the dart so the combination makes a complete...
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    How long does it take to heat this water

    whats the definition of power?
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