I need more understanding and examples to form my own opinion for discussion the how to set up and solve with the below parameters For this Discussion Board, provide an example of a matrix that has no solution. Use row operations to show why it has no unique solution. Also, some matrices have more than one solution (in fact,
Problem 1: Show that the center of GL(2,R) is the set of all scalar matrices aI with a different from zero. Problem 2: Prove that no pair of the following groups of order 8, I8; I4 x I2; I2 x I2; D8; Q, are isomorphic.
Let A be an m x m matrix and B be an n x p matrix. The four fundamental subspaces. Please show each step of your solution. If you have any question or suggestion, please let me know.
The four fundamental subspaces. Please show each step of your solution. If you have any question or suggestion, please let me know.
Gauss-Jordan method 1. x+y+z=7 x-y+2z=7 2x + 3z+=14 a. 3z+14 z 2 2 z b. -3z - 14z 2 2 z c. -3z +14 z 2 2z d. -3z + 14 2 2z,z 2. 2x -5y +z = 11 3x + y - 6z =1 5x - 4y -5z = 12 a. -29z + 16 15z-31 17 17 z b. 29z +16 15z +31 17 17 z
You are a high school math teacher and are introducing matrices to the classroom next week. It is very important to you to make a connection between the real world and this topic, so you decide to research in which applications matrices are used. To your surprise, you find several very useful applications, such as decoding and e
Linear Algebra a. Construct a 3 x 3 matrix A with C(A) belonging to N(A). b. Construct a 3 x 3 matrix A with N(A) belonging to C(A). c. Do you think there can be a 3 x 3 matrix A with N(A) = C(A)? d. Construct a 4 x 4 matrix A with C(A) = N(A).
Please see the attachment for the properly-formatted question on transposing an orthogonal matrix. Please solve for part (b). Please explain each step of your solution. Thank you.
Please see the attached file for the fully formatted problems.
Please see the attached file for the fully formatted problems.
Please see the attached file for the fully formatted problems.
Please see the attached file for the complete solution. Thanks for using BrainMass.
Please see the attached file for the fully formatted problems. 5. Deliverable Length: 2 - 3 paragraphs Details: From the following augmented matrix, first write the system of equations that represents the augmented matrix and then create a real-world word problem that would represent these equations and their unknowns. Be cr
1. To raise money, the local baseball teams decided to sell team logo hats (H) and T-shirts (T). The league director decided to hold a contest among the teams to see which team can raise the most money. The contest lasted for 3 weeks. Here are the results of the first 2 weeks. The numbers represent the number of hats and T-shirt
Type your answers next to the yellow text. o For noninteger answers, please write your answer as a fraction rather than a decimal. Please show your work, you will need to include o the algebra used to compute the solution to any equations. o the formula with substituted values. o the fi
Please see the attached file for the fully formatted problems.
Assistance with Matrices Please see attachment. Provide an example of a matrix that has no solution. Use row operations to show why it has no unique solution. Also, some matrices have more than one solution (in fact, an infinite number of solutions) because the system is undetermined. (In other words, there are not enough co
3. Calculate the following for A= 2 -3 and B -4 1 7 4 6 5 a. A * B b. -4A c. AT
We are not using calculator so the steps need to be shown to the solution. 1) The augmented matrix of a linear system has been transformed by row operations into the form below. Determine if the system is consistent. 2x - y = 7, x + 4y = -5
The augmented matrix of a linear system has been reduced by row operations to the form shown. explain step by step no matter how small the detail In each case, continue the appropriate operations and describe the solution set of the original system. a + b - c = 7, a - b + c = 5, 3a + b - c = -1.
1) The augmented matrix of a linear system has been transformed by row operations into the form below. Determine if the system is consistent. 2x - y + 7, x + 4y = -5
1. Five neighborhoods (NB) all want to raise money for a playground for their kids. The neighborhood that raises the most money will be able to choose the name of the park. To raise money, they all decide to have a bake sale and sell cookies (C), cakes (K), and muffins (M). They plan to sell their bake goods on Saturday morning
Matrices are the most common and effective way to solve systems of linear equations. However, not all systems of linear equations have unique solutions. Before spending time trying to solve a system, it is important to establish whether it in fact has a unique solution. Provide an example of a matrix that has no solution. Use
This is for #1 section 8.4 in Hoffman and Kunze's Linear Algebra book. Any help and detailed explanations will be greatly appreciated! Find a unitary matrix which is not orthogonal and an orthogonal matrix which is not unitary.
1. (10 pts) Prove or disprove: Let {v1, . . . , vn} be a basis for Rn. If A is an invertible n × n matrix, then {Av1, . . ., Avn} is also a basis for Rn. 2. (20 pts) In P3, define the function ..... (a) Show that p, q is an inner product. (b) Find an orthonormal basis for P3. (c) Express 7x2 − 2 as a linear comb
If you let {v1, v2,...,vk} be linearly independent vectors in and A & B are n x n matrices. If you assume A is invertible how would you show that {A(v1), A(v2,)...,A(vk)} are linearly independent? Also, if you know that {v1, v2,...,vk} are linearly independent and {B(v1), B(v2,)...,B(vk)} are linearly independent, how do yo
A group of students decides to sell pizzas to help raise money for their senior class trip. They sold pepperoni for $12, sausage for $10, and cheese for $8. At the end of their sales the class sold a total of 600 pizzas and made $5900. The students sold 175 more cheese pizzas than sausage pizzas. Set up a system of three equatio
Show that the determinant for the following matrix equals zero for any value of k other than k=0. Please see the attached file for the fully formatted problem.
1) Let A be a square matrix with determinant equal to 0. Prove that if X is a solution to the equation Ax=b then every solution to this equation must have the form x=X+xot where xo is a solution of Ax=0. 2) Find a basis for the solution space of the following system of equations. x- 2x2+ x3 =-4 -2x +3x2 + x4=6 3x -
1) Pivot the matrix around the element(-1). 2 1 -1 0 2) Use the Gauss-Jordan method to compute the inverse of the matrix. 1 -3 0 1. See the attached file.