Operator Example. Apply the following operators on the given functions: (a) Operator d/dx and function x2. (b) Operator d?/dx2 and function 4x?. (c) Operator (d/dy)x and function xy2. (d) Operator -iħd/dx and function exp(-ikx). (e) Operator -h?d?/dx? and function exp(-ikx).

Il Consult Appendix E. Calculate the radial acceleration (in m and g's) of an object (a) on the ground at the earth's equator and (b) at the equator of Jupiter (which takes 0.41 day to spin once), turn- ing with the planet.

What is Z in radial wave function? ie.) R3p(r)=4/81sqrt(6) (Z/.529 e^-10)^3/2 (6*.529 e^-10-(.529 e^-10)^2) e^(-.529 e^-10/3) Its hard to interpret that equation with this format, but im more looking for the conceptual explanation of what the Z is supposed to be in radial wave functions.

Determine if the following operators commute? Does ₁₂ - Â₂Î₁ = 0 ? a) d/dx and x² b) 3x and x-1