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24. Consider a modified box potential with V(x) = V₁x, Vi(ar), x < 0 0≤x≤a/2 a/2 ≤ x ≤a x > a Use the orthogonal trial function = c₁ f₁+c₂f2 with f₁ = √²sin (1) and f2 = √²/ a √√sin sin (22) to determine the upper bound to ground state energy.

24. Consider a modified box potential with V(x) = V₁x, Vi(ar), x < 0 0≤x≤a/2 a/2 ≤ x ≤a x > a Use the orthogonal trial function = c₁ f₁+c₂f2 with f₁ = √²sin (1) and f2 = √²/ a √√sin sin (22) to determine the upper bound to ground state energy.

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24. Consider a modified box potential with V(x) = V₁x, Vi(ar), x < 0 0≤x≤a/2 a/2 ≤ x ≤a x > a Use the orthogonal trial function = c₁f₁+c₂f₂ with f₁ = √√sin (H) and f2 = √√ √√sin sin (2) to determine the upper bound to ground state energy.
Transcribed Image Text:24. Consider a modified box potential with V(x) = V₁x, Vi(ar), x < 0 0≤x≤a/2 a/2 ≤ x ≤a x > a Use the orthogonal trial function = c₁f₁+c₂f₂ with f₁ = √√sin (H) and f2 = √√ √√sin sin (2) to determine the upper bound to ground state energy.
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