Recent content by Chiborino

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    Need help proving MoI is negligible

    My current idea is to use our data for the equation of motion of this thing without the masses so ONLY that negligible inertia is there and use our calculated spring constant and angular frequency to calculate what the inertia actually is. But using something we calculated by ignoring inertia to...
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    Need help proving MoI is negligible

    I did an experiment to measure the spring constant of a torsion spring (lab set-up pictured here: I have no problems calculating anything, but in the calculations, we assumed the inertia of the spring and axis to be negligibly small and it worked nicely. In the lab report I need to be able to...
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    High-energy physics: momentum transfer

    Homework Statement I have an electron of 20 GeV and negligible mass that collides with a stationary proton (mc^2 = 9.38 GeV) and deflects at an angle of 5°. I'm asked to find the square of the four-momentum transfer, q2Homework Equations q = P - P', where P/P' is a 4-momentum vector <px, py...
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    Thermodynamics: determining potentials

    I got two separate cube root expressions for H, but I see how I can factor out a 2 to combine them into what you have. And yes, I spotted the sign error. Thank you again for the help. :)
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    Thermodynamics: determining potentials

    Thank you! That's such an easy problem, I don't know why professor blew over the concept in class. I don't know if you feel like checking me over, but for G I got \frac{3Np^2}{T^2} and the algebra's giving me trouble for H. I got p= -(dU/dV)= \frac{2NS^2}{V^3}, then...
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    Thermodynamics: determining potentials

    Homework Statement Consider an imaginary substance which is characterized by thermal energy U=\frac{NS^2}{V^2} (a) Determine the Helmholtz free energy F(T, V). (b) Determine the Gibbs free energy G(T, p). (c) Determine the enthalpy H(S, p) Homework Equations F=U-TS (maybe dF = dU - sdT = -pdV...
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    Double Integral Evaluation Using Polar Coordinates

    I ultimately wound up getting \int_0^{2\pi}\frac{1}{5-3cos(2\theta}d\theta Upon evaluating the integral I got \frac{1}{2}arctan(2tan(\theta)), evaluated between 0 and 2\pi, which is 0. But after splitting the boundaries at \frac{\pi}{2} and \frac{3\pi}{2}, I got simply \pi for an answer...
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    Double Integral Evaluation Using Polar Coordinates

    The r I put inthe original shouldn't be there, my apologies.
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    Double Integral Evaluation Using Polar Coordinates

    Homework Statement Evaluate over the x,y plane: ∫∫e^{-\sqrt{x^{2}+4y^{2}}}dxdy And I know the answer SHOULD be \pi Homework Equations Polar-->rectangular identities maybe? x--> rcos, y--> rsinθ, dxdy--> rdrdθ The Attempt at a Solution I tried using polar coordinates, but it...
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    Mastering Exponential Variables: How to Solve e^x + e^-x = 4 with Ease

    I'm not entirely sure I see how u+1/u can be plugged into the quadratic formula. Could you please elaborate?
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    Mastering Exponential Variables: How to Solve e^x + e^-x = 4 with Ease

    My friend just came to me with this problem: e^x + e^-x = 4 I aced precalc, and I still have no idea where to start on this one. I've factored, natural logged, factored and then natural logged... and I keep running into dead ends. My graphing calculator puts the answer at +/-1.3169 or...
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    How Do I Determine (S) vs. (R) Configuration in Cyclopentanediol?

    So then, rolling it away from me would put the OH on top, and that would mean that it's the (1R,2R)-1,2-cyclopentanediol. Thanks alot. :D
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    How Do I Determine (S) vs. (R) Configuration in Cyclopentanediol?

    Homework Statement A question on a pretest asks me to name this. I know it's either (1R,2R) or (1S,2S)1,2-Cyclopentanediol because the OH's are facing in opposite directions, but I'm not sure how to figure out if the OH's are S or R 2. The attempt at a solution I somewhat have an...
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    Projectile motion skateboarder problem

    Ah, all the other problems in the set listed vi as the velocity the object becomes airborne with, so I assumed that was the case here as well. Factoring in that negative acceleration up the ramp got me 5.4 m/s leaving the ramp, which got me 3.78 meters.
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