Find formulas for the entries of M^n , where n is a positive integer. Help me please
| Let M= |
| . |
Find formulas for the entries of Mn , wherenis a positive integer.
| Mn= |
|
Homework Answers
| Entered |
answered by: Gianna
Answer #2
Preview | Result |
|---|---|---|
| 14*n | 14n | incorrect |
| 6*n | 6n | incorrect |
| -12*n | –12n | incorrect |
| -4*n | –4n | incorrect |
| M^n= |
|
Add Answer to:
Find formulas for the entries of M^n , where n is a positive integer. Help me please
M-「-5-7 7 -5 Find formulas for the entries of Mn, where n is a positive integer....
M-「-5-7 7 -5 Find formulas for the entries of Mn, where n is a positive integer. (Your formulas should not contain complex numbers.) Mn =
(1 point) Let 12 12 M Find formulas for the entries of M", where n is...
(1 point) Let 12 12 M Find formulas for the entries of M", where n is a positive integer. Mn
can someone help me with this~ At least one of the answers above is NOT correct. 2 1 (1 pt) Let M 2 5 Find formulas for...
can someone help me with
this~
At least one of the answers above is NOT correct. 2 1 (1 pt) Let M 2 5 Find formulas for the entries of M", where n is a positive integer. M" Note: You can earn partial credit on this problem.
At least one of the answers above is NOT correct. 2 1 (1 pt) Let M 2 5 Find formulas for the entries of M", where n is a positive integer. M" Note:...
4. Let n be a positive integer. Z" is the set of all lists of length n whose entries are in Z. Prove that Z" is...
4. Let n be a positive integer. Z" is the set of all lists of length n whose entries are in Z. Prove that Z" is countable. (Hint: Find a bijection between Z"-1x Z and Z" and then use induction.)
4. Let n be a positive integer. Z" is the set of all lists of length n whose entries are in Z. Prove that Z" is countable. (Hint: Find a bijection between Z"-1x Z and Z" and then use induction.)
4. I. Write a MATLAB code to find whether a given positive integer is a perfect...
4. I. Write a MATLAB code to find whether a given positive integer is a perfect number or not. A perfect number is a positive integer that is equal to the sum of its proper divisors. II. Write a MATLAB code to find the number of digits of a given positive integer. III. Consider the vector ? = −10, −7, −4, … , 14. Replace all negative entries with zeros.
let m=(82! /21). find the smallest positive integer x such that m≡x(mod 83)
let m=(82! /21). find the smallest positive integer x such that m≡x(mod 83)
I got a C++ problem. Let n be a positive integer and let S(n) denote the...
I got a C++ problem.
Let n be a positive integer and let S(n) denote the number of divisors of n. For example, S(1)- 1, S(4)-3, S(6)-4 A positive integer p is called antiprime if S(n)くS(p) for all positive n 〈P. In other words, an antiprime is a number that has a larger number of divisors than any number smaller than itself. Given a positive integer b, your program should output the largest antiprime that is less than or equal...
1. Let m be a nonnegative integer, and n a positive integer. Using the division algorithm...
1. Let m be a nonnegative integer, and n a positive integer. Using the division algorithm we can write m=qn+r, with 0 <r<n-1. As in class define (m,n) = {mc+ny: I,Y E Z} and S(..r) = {nu+ru: UV E Z}. Prove that (m,n) = S(n,r). (Remark: If we add to the definition of ged that gedan, 0) = god(0, n) = n, then this proves that ged(m, n) = ged(n,r). This result leads to a fast algorithm for computing ged(m,...
Problem 1 (**) Find a positive integer m such that φ(m) < 0.1m.
Problem 1 (**) Find a positive integer m such that φ(m) < 0.1m.
5. (a) Show that 26 = 1 mod 9. (b) Let m be a positive integer,...
5. (a) Show that 26 = 1 mod 9. (b) Let m be a positive integer, and let m = 6q+r where q and r are integers with 0 <r < 6. Use (a) and rules of exponents to show that 2" = 2 mod 9 (c) Use (b) to find an s in {0,1,...,8} with 21024 = s mod 9.
M-「-5-7 7 -5 Find formulas for the entries of Mn, where n is a positive integer. (Your formulas should not contain complex numbers.) Mn =
(1 point) Let 12 12 M Find formulas for the entries of M", where n is a positive integer. Mn
can someone help me with
this~
At least one of the answers above is NOT correct. 2 1 (1 pt) Let M 2 5 Find formulas for the entries of M", where n is a positive integer. M" Note: You can earn partial credit on this problem.
At least one of the answers above is NOT correct. 2 1 (1 pt) Let M 2 5 Find formulas for the entries of M", where n is a positive integer. M" Note:...
4. Let n be a positive integer. Z" is the set of all lists of length n whose entries are in Z. Prove that Z" is countable. (Hint: Find a bijection between Z"-1x Z and Z" and then use induction.)
4. Let n be a positive integer. Z" is the set of all lists of length n whose entries are in Z. Prove that Z" is countable. (Hint: Find a bijection between Z"-1x Z and Z" and then use induction.)
I got a C++ problem.
Let n be a positive integer and let S(n) denote the number of divisors of n. For example, S(1)- 1, S(4)-3, S(6)-4 A positive integer p is called antiprime if S(n)くS(p) for all positive n 〈P. In other words, an antiprime is a number that has a larger number of divisors than any number smaller than itself. Given a positive integer b, your program should output the largest antiprime that is less than or equal...
1. Let m be a nonnegative integer, and n a positive integer. Using the division algorithm we can write m=qn+r, with 0 <r<n-1. As in class define (m,n) = {mc+ny: I,Y E Z} and S(..r) = {nu+ru: UV E Z}. Prove that (m,n) = S(n,r). (Remark: If we add to the definition of ged that gedan, 0) = god(0, n) = n, then this proves that ged(m, n) = ged(n,r). This result leads to a fast algorithm for computing ged(m,...
Problem 1 (**) Find a positive integer m such that φ(m) < 0.1m.
5. (a) Show that 26 = 1 mod 9. (b) Let m be a positive integer, and let m = 6q+r where q and r are integers with 0 <r < 6. Use (a) and rules of exponents to show that 2" = 2 mod 9 (c) Use (b) to find an s in {0,1,...,8} with 21024 = s mod 9.
Most questions answered within 3 hours.
-
Phosphorous + bromine = phosphorous tribromide. If 35.0 g of
bromine are reacted and 27.9 grams...
asked 1 hour ago -
Derive the long wavelength limit of the Planck energy density
distribution
asked 58 minutes ago -
Calculate the pH of each of the following solutions.
0.50 M HBr
3.1×10−4 M KOH
4.2×10−5...
asked 4 hours ago -
For the year ended December 31, Depot Max’s cost of merchandise
sold was $85,600. Inventory at the...
asked 4 hours ago -
Week 10 - Professional Memo Assignment
Professional Memo Assignment
Your mission for this week, should you...
asked 4 hours ago -
Write a Python program that stores the data for each
player on the team, and it...
asked 4 hours ago -
In
the last 3 months, mike never knows when he is going to get his
allowance...
asked 5 hours ago -
Is Ca(OH)2 a Bronsted base, Lewis base, or both? Why?
asked 5 hours ago -
1A- Why don’t voters complain about U.S. tariffs on imported
sugar?
Because sugar is only a...
asked 5 hours ago -
Cash Payback Period
Primera Banco is evaluating two capital investment proposals for
a drive-up ATM kiosk,...
asked 5 hours ago -
Create a button in Swift (Xcode) that will create a charge,
create a charge using Stripe's...
asked 5 hours ago -
The reaction rate of CO and NO2 in the reaction
CO(g) + NO2(g) → CO2(g) +...
asked 5 hours ago