Maurice Tutor

(5)

$15/per page/Negotiable

About Maurice Tutor

Levels Tought:
Elementary,Middle School,High School,College,University,PHD

Expertise:
Algebra,Applied Sciences See all
Algebra,Applied Sciences,Biology,Calculus,Chemistry,Economics,English,Essay writing,Geography,Geology,Health & Medical,Physics,Science Hide all
Teaching Since: May 2017
Last Sign in: 408 Weeks Ago, 3 Days Ago
Questions Answered: 66690
Tutorials Posted: 66688

Education

  • MCS,PHD
    Argosy University/ Phoniex University/
    Nov-2005 - Oct-2011

Experience

  • Professor
    Phoniex University
    Oct-2001 - Nov-2016

Category > Management Posted 10 Oct 2017 My Price 7.00

normalizable solutions

*Problem 2.1 Prove the following  three theorems:

(a)    For normalizable solutions, the separation constant E must be real . Hint: Write E (in Equation 2.7) as Eo + t r (with  Eo  and  r real), and show that if Equation 1.20 is to hold for all t , r must be zero.

(b)   The time-independent wave function v, (x) can always be taken to be real (unlike \ll (x . t ), which is necessarily complex). This doesn't mean that every solution to the time-independent Schrodinger  equation  is  real; what  it  says is that if you 've got one that is not, it can always be expressed as a linear combination of solutions (with the same energy) that are. So you  might as i,vell stick to v,'s that are real. Hint: If 1/f (x ) satisfies Equation 2.5, for  a given E, so too does its complex conjugate, and hence also the real linear

combinations (1/1 + v,*) and i (VJ - v,*).

 

 

 

( c) If V (x ) is an even function (that is, V ( -x ) = V (x )) then v,(x) can always be taken to be either even or odd. Hint: If 1/f (x) satisfies Equation 2.5, for

a  given  E,  so  too  does  v,(-x),  and  hence  also  the  even  and  odd  linear combinations  1/f (x) + 1/1(-x ).

 

 

 

Answers

Maurice Tutor
(5)
Status NEW Posted 10 Oct 2017 12:10 PM My Price 7.00

Hel-----------lo -----------Sir-----------/Ma-----------dam-----------Tha-----------nk -----------You----------- fo-----------r u-----------sin-----------g o-----------ur -----------web-----------sit-----------e a-----------nd -----------and----------- ac-----------qui-----------sit-----------ion----------- of----------- my----------- po-----------ste-----------d s-----------olu-----------tio-----------n.P-----------lea-----------se -----------pin-----------g m-----------e o-----------n c-----------hat----------- I -----------am -----------onl-----------ine----------- or----------- in-----------box----------- me----------- a -----------mes-----------sag-----------e I----------- wi-----------ll

Not Rated(0)