Question

A 1.4 eV electron has a 10-4 probability of tunneling through a 2.5 eV potential barrier....

A 1.4 eV electron has a 10-4 probability of tunneling through a 2.5 eV potential barrier. What is the probability of a 1.4 eV proton tunneling through the same barrier?

Homework Answers

Answer #1

Note That Final Value is very nearly equal to same as probability of transmission of electron

but we can see by calculation that it will be something less that electron's probability.

but it is difficult to calculate by calculatorsPlease UpVote and let me know if you face any problem, confusion or see any error.
I will get back to you asap.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A 1.5 eV electron has a 10-4 probability of tunneling through a 2.0 eV potential barrier....
A 1.5 eV electron has a 10-4 probability of tunneling through a 2.0 eV potential barrier. What is the probability of a 1.5 eV proton tunneling through the same barrier?
An electron approaches a 0.70-nm-wide potential-energy barrier of height 6.4 eV. Part A What energy electron...
An electron approaches a 0.70-nm-wide potential-energy barrier of height 6.4 eV. Part A What energy electron has a tunneling probability of 10%? B What energy electron has a tunneling probability of 1.0%? Part C What energy electron has a tunneling probability of 0.10%?
An electron having total energy E = 3.40 eV approaches a rectangular energy barrier with U...
An electron having total energy E = 3.40 eV approaches a rectangular energy barrier with U = 4.10 eV and L = 950 pm as shown in the figure below. Classically, the electron cannot pass through the barrier because E < U. Quantum-mechanically, however, the probability of tunneling is not zero. (a) Calculate this probability, which is the transmission coefficient. (Use 9.11  10-31 kg for the mass of an electron, 1.055  10-34 J · s for ℏ, and note that there are...
An electron with an energy of 5.5 eV approaches a potential barrier of height 6.1 eV...
An electron with an energy of 5.5 eV approaches a potential barrier of height 6.1 eV and thickness of 1nm. What is the relative probability that the electron passes through the barrier? What barrier height should be used to decrease the relative probability by a factor of 100?
An electron beam with energy 0.1 eV is incident on a potential barrier with energy 10...
An electron beam with energy 0.1 eV is incident on a potential barrier with energy 10 eV and width 20 ˚A. Choose the variant that you think best describes the probability of finding an electron on the other side of the barrier: a) 0; b) <10%; c) 100% d) 200%.
Use wide-barrier approximations to estimate the probability an electron with a 1.5 eV energy deficit will...
Use wide-barrier approximations to estimate the probability an electron with a 1.5 eV energy deficit will tunnel through a 3*10^-10 m vacuum gap? Answer = 0.023?
Suppose a beam of 4.00 eV protons strikes a potential energy barrier of height 6.20 eV...
Suppose a beam of 4.00 eV protons strikes a potential energy barrier of height 6.20 eV and thickness 0.560 nm, at a rate equivalent to a current of 1150 A. (a) How many years would you have to wait (on average) for one proton to be transmitted through the barrier? (b) How long would you have to wait if the beam consisted of electrons rather than protons?
Suppose a beam of 5.10 eV protons strikes a potential energy barrier of height 5.80 eV...
Suppose a beam of 5.10 eV protons strikes a potential energy barrier of height 5.80 eV and thickness 0.810 nm, at a rate equivalent to a current of 980 A. (a) How many years would you have to wait (on average) for one proton to be transmitted through the barrier? (b) How long would you have to wait if the beam consisted of electrons rather than protons?
Suppose a beam of 4.60 eV protons strikes a potential energy barrier of height 6.10 eV...
Suppose a beam of 4.60 eV protons strikes a potential energy barrier of height 6.10 eV and thickness 0.530 nm, at a rate equivalent to a current of 1190 A. (a) How many years would you have to wait (on average) for one proton to be transmitted through the barrier? (b) How long would you have to wait if the beam consisted of electrons rather than protons?
Suppose a beam of 5.10 eV protons strikes a potential energy barrier of height 6.00 eV...
Suppose a beam of 5.10 eV protons strikes a potential energy barrier of height 6.00 eV and thickness 0.840 nm, at a rate equivalent to a current of 860 A. (a) How many years would you have to wait (on average) for one proton to be transmitted through the barrier? (b) How long would you have to wait if the beam consisted of electrons rather than protons?
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT