Consider a particle confined in an infinite potential well as shown below and its wave function Solve the following problems. is derived as √(x) = A sin (TA), and energy E= H U 0 U=0 a x πλη 2ma² €30 (iii) Calculate the value of A. [Hint: The probability of finding the particle in 0
Consider a particle confined in an infinite potential well as shown below and its wave function Solve the following problems. is derived as √(x) = A sin (TA), and energy E= H U 0 U=0 a x πλη 2ma² €30 (iii) Calculate the value of A. [Hint: The probability of finding the particle in 0
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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![Consider a particle confined in an infinite potential well as shown below and its wave function
Solve the following problems.
is derived as √(x) = A sin (TA), and energy E=
H
U
0
U=0
a
x
πλη
2ma²
€30
(iii)
Calculate the value of A. [Hint: The probability of finding the particle in 0<x<a is 1]
Find the expression of (x) using the value of A and sketch it.
Calculate E for a = 1×10-6
m,
and m = 9.1×10³¹ kg.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F04db449b-4aca-41e4-8ac0-ab631301ac29%2F35f60c2c-d873-4ff5-9838-58c34ea61c8a%2Fa6b1we_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a particle confined in an infinite potential well as shown below and its wave function
Solve the following problems.
is derived as √(x) = A sin (TA), and energy E=
H
U
0
U=0
a
x
πλη
2ma²
€30
(iii)
Calculate the value of A. [Hint: The probability of finding the particle in 0<x<a is 1]
Find the expression of (x) using the value of A and sketch it.
Calculate E for a = 1×10-6
m,
and m = 9.1×10³¹ kg.
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