A muonic atom consists of a single muon of mass m and charge q (with q less than 0) moving in a circular orbit around a nucleus containing Z protons and N neutrons. Use the Momentum Principle to derive an equation for the orbital speed u of the muon as a function of the atom's radius r. (Hint: your final expression may include the electron charge e, Coulomb's Law constant k, or any/all of the following: Z,m,q, N) 1/sqrt(8)*sqrt(k*2*q*e/m) * k-2.q.e m V8 Use the Energy Principle to derive an equation for the total energy E of the atom as a function of the atom's radius r. You should use your result from the first part to eliminate v in your equation for E. (Hint: your final expression may include the electron charge e, Coulomb's Law constant k, or any/all of the following: Z, m,q, N) -(k*2*e*q/8) - (22:00) Choose the energy diagram below that accurately represents the potential energy U, the kinetic energy K, and the total energy K + U of a muonic atom. K+U Choose the energy diagram below that accurately represents the potential energy U, the kinetic energy K, and the total energy K + U of a muonic atom. K+U U к K+U U K+U K+U U K K+U U к K+U U Find an equation for the allowed energy levels, E, using either angular momentum quantization (L1 = pr = n) or, equivalently, quantization based on the deBroglie hypothesis (21 * r = nh), where h is Planck's constant, p = mu, and n is a positive integer (n = 1, 2, 3...). Submit