7. Consider an electron at n = 3 in a one-dimensional box whose length is 7.0 Å. a) Calculate the maximum value of 2 (in units of angstroms-¹) 2 &n(x) = sin nTX L abs(x) = √7 sin (374) بدل n = 1, 2, 3,... 2 2 (esa(z))² = sin³² (37) - (sin (7))* 7² = 7²4 Å 7A (V3(x))² = 0.286 Å-¹

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7. Consider an electron at n = 3 in a one-dimensional box whose length is 7.0 Å.
a) Calculate the maximum value of 2 (in units of angstroms-¹)
&n(x) =
2
sin
NTX
L
n = 1, 2, 3,...
ws(x) = √777 sin (374)
2
2
(esa(z))² = sin³² (37) - (sin (7))*
(√3(x))²
=
7 Å
ΤΑ 7A
(13(x))² =
0.286 Å-¹
Transcribed Image Text:7. Consider an electron at n = 3 in a one-dimensional box whose length is 7.0 Å. a) Calculate the maximum value of 2 (in units of angstroms-¹) &n(x) = 2 sin NTX L n = 1, 2, 3,... ws(x) = √777 sin (374) 2 2 (esa(z))² = sin³² (37) - (sin (7))* (√3(x))² = 7 Å ΤΑ 7A (13(x))² = 0.286 Å-¹
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