Question

2. For the following problems, indicate if the statement is TRUE or FALSE. If the statement is FALSE, state why and make necessary corrections. [13 points total] 1. If two wave functions are orthogonal, then they are also both normalized. b. If a system is in a state described by a wavefunction Y, then the average value of the observable corresponding to the operator A is given by the equation YAY dt (a) [ 'ዋ dr c. The momentum operator, P, and position operator, 8, do not commute, so we cannot measure them simultaneously. d. The Schrödinger equation generates a family of wavefunctions that are orthogonal to each other assuming that they are non-degenerate). e. Because operators in Quantum Mechanics are Hermitian, it means that resulting wavefunctions are real.

Answer 1

then b are same If two wave functions are orthogonal both normaliza they are also >False If ware function is orthonormalise then it is possible Johaude at a & then it is true afa 7 Fakse Capis.it it is true they donot commute also we can't measure it simultaneatly True a to dł a mean each other کرا True for hermition Ate A