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Beta Epsilon Gamma Gamma Alpha Rho Sigma was created on 1923-12-20.

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Q: When was Beta Epsilon Gamma Gamma Alpha Rho Sigma created?
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Show that cohesive energy is minimum at equilibrium separation?

We have Lennard-Jones Potential given by, U=4epsilon[{(sigma/R)^12}- {(sigma/R)^6}] At equilibrium, dU/dR=0 if U is minimum. Solving, we get U=-epsilon which is indeed the bottom of the potential well.


F equals ma in linear and Rotational force equals I x alpha. And torque for linear T equals max R. why rotational torque is I x alpha?

I'm going to let Paul A. Tipler (Aka my 50lb physics textbook) answer this one.First to explain why I (rotational inertia) is in the equation.T (not period, but tao, or torque) is defined as F x RBy Newton's second law F = ma, in a rotating body a = alpha x RF = m(alpha)Rif you multiply both sides by RF x R = m(alpha)R2Recall F x R is TT = m(alpha)R2Sum the torques in the entire bodySigma(T) = Sigma(mR2(alpha))Therefore I is defined as Sigma(mR2), or for a continuous object(a disk) I = the Integral of (R2dm)Therefore, Sigma(T) = I x alphaThis is analogous with Newton's second law: F = ma. Where in rotation F --> T, m --> I, a --> alpha


What is the Energy of uniformly charged spherical shell having radius R and a charge Q on it?

(1/4pi[epsilon]_0)*Q^2/2R This can be derived from the fact that a spherical shell seemingly has a potential of a point charge (that is, k*Q/R) and W =½ int Vdq, where dq can be replaced with a [sigma]dA=[sigma] 4 pi r dr and sigma= Q/A = Q/4piR^2 => int½ Vdq = int ½k*Q/r*Q/(4piR^2)*4pir dr from 0 to R = k*½*Q^2/R^2 int dr from 0 to R = ½kQ^2/r=k*Q^2/2r.


What does the sigma letter stand for in physics?

Sigma Basically means the sum of something For Example: (sigma)F=ma This means the sum of the force acting on the object is equal to the mass multiplied by the acceleration!


When Sigma bonds are formed as a result of the overlapping of which type of atomic orbital?

s and p

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