Question

In: Electrical Engineering

How do you prove that: (a) holes really exist, (b) holes have a positive charge, (c)...

How do you prove that: (a) holes really exist, (b) holes have a positive charge, (c) Holes have an effective mass?

Solutions

Expert Solution

a) A hole is nothing but vacancy created by electron from moving from one place to other. It is just a vacant place created by electrons. If we consider p type semiconductor then there is large number of vacant places which is nothing but absence of electrons called holes.

b) as we know that holes is a vacancy made by electrons. Hence when a hole is created and a electron is passed through it then that electron will be attracted towards that hole. Therefore a hole is a positive charge particles which attracts electron carrying negative charge.

c) holes are created by electrons therefore mass of the electron and hole will be the same. If we consider silicon material semiconductor then then effective mass of holes and elecrons will be 0.39 and 0.36 in conduction band. Speed of electrons is faster as compared to holes due to low effective mass and presence in conduction band. Hence as holes is vacancy made by electrons therefore it has nearly equal effective mass as elecrons.

Note- please find me in comment box if you find any query.


Related Solutions

A). A positive, +4.70 C charge is placed at the origin and a –2.80 C charge...
A). A positive, +4.70 C charge is placed at the origin and a –2.80 C charge is placed along the y-axis at y = 0.600 m. What is the electric field at the point x = 2.00 m, y = 0.300 m? Be sure to write your answer in unit vector notation. b). How much work would it take to bring a –1.9 C charge to the point x = 2.00 m, y = 0.300 m with the two charges...
Prove or disprove: If a, b, c are any three distinct positive integers such that 1/a...
Prove or disprove: If a, b, c are any three distinct positive integers such that 1/a + 1/b + 1/c = 1, then a + b + c is a prime
Prove or disprove: If a, b, c are any three distinct positive integers such that 1/a...
Prove or disprove: If a, b, c are any three distinct positive integers such that 1/a + 1/b + 1/c = 1, then a + b + c is a prime.
1)What’s electric charge? Is negative charge really “negative”? You have a negatively charged object. Describe how...
1)What’s electric charge? Is negative charge really “negative”? You have a negatively charged object. Describe how can you use it to place a net negative and a net positive charge on an insulated metal sphere?
Prove that there exist infinitely many positive real numbers r such that the equation 2x +...
Prove that there exist infinitely many positive real numbers r such that the equation 2x + 3y + 5z = r has no solution (x,y,z) ∈ Q × Q × Q. (Hint: Is the set S = {2x + 3y + 5z : (x,y,z) ∈ Q × Q × Q} countable?)
1)What’s electric charge? 2)Is negative charge really “negative”? 3)You have a negatively charged object. Describe how...
1)What’s electric charge? 2)Is negative charge really “negative”? 3)You have a negatively charged object. Describe how can you use it to place a net negative and a net positive charge on an insulated metal sphere? 4)Why do we need the concepts Force and Electric field? What are they? 5)Why electric field lines never intersect?
Use boolean algebra to prove that: (A^- *B*C^-) + (A^- *B*C) + (A* B^- *C) +...
Use boolean algebra to prove that: (A^- *B*C^-) + (A^- *B*C) + (A* B^- *C) + (A*B* C^-) + (A*B*C)= (A+B)*(B+C) A^- is same as "not A" please show steps to getting the left side to equal the right side, use boolean algebra properties such as distributive, absorption,etc
Suppose you have 2.0mol of O2 gas. How many coulombs of positive charge are contained in...
Suppose you have 2.0mol of O2 gas. How many coulombs of positive charge are contained in this gas in the atomic nuclei? Express your answer using two significant figures
prove that positive operators have unique positive square root
prove that positive operators have unique positive square root
Find 3 definitions of e. Prove they are equivalent (transitivity: a=b, b=c, and a=c) prove the...
Find 3 definitions of e. Prove they are equivalent (transitivity: a=b, b=c, and a=c) prove the 3 defintions of e are equivalent.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT