lect of the B f states of the hypothetical atom. pression for the angular ainly less momentum of a uniform spinning ball of mass me radius r, and equatorial speed v. By equating this to the observed spin V3h/2, find the minimum possible els (b) When B 0.there is a sin sponding to the 2p-1s transi does this become when B is swite fractional separation Af/fo betw value of v. What is v/c? 9.17* Consider two levels of the which the spins are antiparalle an s state (I 0). In the highe tron occupies ad state (I 2 it occupies a p state (I 1). of both levels resulting from the z axis. (b) Imagine a tran states, with L, = mh, to o L mh. Since m, can be can be 1,0, or-1, there are ceivable transitions. How SECTION 9.3 (Magnetic Moments) 9.9 A current of 0.4 A flows around a single circular loop of radius 1 cm. (a) What is the resulting magnet- ic moment, u? (b) If the loop is placed in a magnetic field B 1.5 T, with u perpendicular to B, what is the torque on the loop? (c) What is the difference in energy between the cases that u is parallel to B and antiparallel? 9.10 The SI units of magnetic moment u are ampere meter. According to (9.13), the magnetic moment of an orbiting electron is = energies would these 15 tra all of these 15 transitions the only transitions observ (m - m) (A restriction like this on t is called a selection rule, Prove that because of the three distinct photon (9.35) e L 2me וt ותווfS.

Please do not rely too much on chatgpt, because its answer may be wrong. Please consider it carefully and give your own answer. You can borrow ideas from gpt, but please do not believe its answer.Very very grateful!Please do not rely too much on chatgpt, because its answer may be wrong. Please consider it carefully and give your own answer. You can borrow ideas from gpt, but please do not believe its answer. and and Very very grateful!

will travel a and Vy A projectile launched from the ground with initial velocity components v distance equal to 2v,vy/g. The energy that you initially give to the projectile is m(v% + v) Eo 2 Use the method of Lagrange multipliers to find the maximum possible distance a projectile can go subject to the constraint that its initial energy is Eo

SECTION 4-3 DeMorgan's Theorems 9. Apply DeMorgan's theorems to each expression: (a) A + B (e) A(B + C) (f) AB + CD (g) AB + CD (b) AB (c) A + B + C (d) ABC (h) (A + B)C + D) 10. Apply DeMorgan's theorems to each expression: (a) AB(C + D) (b) AB(CD + EF) (c) (A + B+C + D) + ABCD (d) (A + B+ C + D)(AB CD) (e) AB(CD + EF)(AB + CD) 11. Apply DeMorgan's theorems to the following: (a) (ABC)(EFG) + (HIJ)(KLM) (b) (A + BC + CD) + BC (c) (A + B)(C + D)(E + F)(G + H) SECTION 4-4 Boolean Analysis of Logic Circuits 12. Write the Boolcan expression for cach of the logic gates in Figure 4-55. FIGURE 4-55 D B. (a) (b) (c) (d)