(x,0)=A(2^2-1)(1+)exp(-^2/2), where =(m/)^1/2 x. a) Using Table 2.1 and the definition of the harmonic oscillator wave functions given in section 2.3.2, rewrite the wave function above as a linear combination of normalized eigenfunctions for this potential (as you did in problem 1). Then, determine A and state which energies can be m

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(x,0)=A(2^2-1)(1+)exp(-^2/2), where  =(m/)^1/2 x. a) Using Table 2.1 and the definition of the harmonic oscillator wave functions given in section 2.3.2, rewrite the wave function above as a linear combination of normalized eigenfunctions for this potential (as you did in problem 1). Then, determine A and state which energies can be measured and with what probabilities. b)Find and  as functions of time   Table 2.1 H0=1, H1=2, H2=4^2, H3=8^3-12,H4=16^4-48^3+12,H5=32^5-160^3+120

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Expert Answer to - (x,0)=A(2^2-1)(1+)exp(-^2/2), where  =(m/)^1/2 x. a) Using Table 2.1 and the definitio

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Solution for - (x,0)=A(2^2-1)(1+)exp(-^2/2), where  =(m/)^1/2 x. a) Using Table 2.1 and the definitio

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(Solved): (x,0)=A(2^2-1)(1+)exp(-^2/2), where =(m/)^1/2 x. a) Using Table 2.1 and the definitio ...

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