Question

For a particle in a one-dimensional box of width a, determine the probability of finding the...

For a particle in a one-dimensional box of width a, determine the probability of finding the particle in the right third of the box (between ‘2/3 a’ and ‘a’) if the particle is in the ground state. ( Given: Y(x)= sqrt(2/a) sin(npix/a) )
Science   Advanced-Physics   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
For a particle trapped in a one-dimensional infinite square well potential of length ?, find the...
For a particle trapped in a one-dimensional infinite square well potential of length ?, find the probability that the particle is in its ground state is in a) The left third of the box: 0 ≤ ? ≤ ?/3 b) The middle third of the box: ?/3 ≤ ? ≤ 2?/3 c) The right third of the box: 2?/3 ≤ ? ≤ L After doing parts a), b), and c): d) Calculate the sum of the probabilities you got for...
If a particle is trapped in a finite one-dimensional box with a width of 2.0 nm...
If a particle is trapped in a finite one-dimensional box with a width of 2.0 nm and a depth of 2.0 eV, what energy level is it constrained in this box?
A particle is confined to the one-dimensional infinite potential well of width L. If the particle...
A particle is confined to the one-dimensional infinite potential well of width L. If the particle is in the n=2 state, what is its probability of detection between a) x=0, and x=L/4; b) x=L/4, and x=3L/4; c) x=3L/4, and x=L? Hint: You can double check your answer if you calculate the total probability of the particle being trapped in the well. Please answer as soon as possible.
The sides of a one dimensional quantum box (1-D) are in x=0, x=L. The probability of...
The sides of a one dimensional quantum box (1-D) are in x=0, x=L. The probability of observing a particle of mass m in the ground state, in the first excited state and in the 2nd excited state are 0.6, 0.3, and 0.1 respectively a) If each term contributing to the particle function has a phase factor equal 1 in t=0. What is the wave function for t>0? b) what is the probability of finding the particle at the position x=L/3...
Find the probability of finding a particle in a box of length L in a region...
Find the probability of finding a particle in a box of length L in a region 0.45L to 0.55L to ground state and its excited state.
A particle is placed in a box of width, π. a)Find the allowed energies of the...
A particle is placed in a box of width, π. a)Find the allowed energies of the particle and the properly normalized wave functions for the particle in each energy state. b) Find the probability of measuring the n=3 energy if the particle is initially in a state described by the wave function, Ψ=((8/3π)^1/2)sin^2(x)
The wave function for a particle confined to a one-dimensional box located between x = 0...
The wave function for a particle confined to a one-dimensional box located between x = 0 and x = L is given by Psi(x) = A sin (n(pi)x/L) + B cos (n(pi)x/L) . The constants A and B are determined to be
A particle is confined to the one-dimensional infinite potential well of the figure. If the particle...
A particle is confined to the one-dimensional infinite potential well of the figure. If the particle is in its ground state, what is the probability of detection between x = 0.20L and x = 0.65L?
Which of the following statements is true for a particle in a one dimensional box? A...
Which of the following statements is true for a particle in a one dimensional box? A - The probability density is given by ψ *(x) ψ(x). B - The probability density is given by ψ *(x) ψ(x)dx. C - The probability density has the same value for all values of x. D - The probability density evaluated at a point in the box is always a real number. Answer Choices: 1) A and D 2) B and D 3) A...
II(20pts). Short Problems a) The lowest energy of a particle in an infinite one-dimensional potential well...
II(20pts). Short Problems a) The lowest energy of a particle in an infinite one-dimensional potential well is 4.0 eV. If the width of the well is doubled, what is its lowest energy? b) Find the distance of closest approach of a 16.0-Mev alpha particle incident on a gold foil. c) The transition from the first excited state to the ground state in potassium results in the emission of a photon with  = 310 nm. If the potassium vapor is...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT