Question

5 -1 03 5 o 3 -3 3 0 3 4. (25 pts) Let a) (10 pts) You are told that two of the eignenvalues of A are 2, and 9. Either prove or disprove that these are eigenvalues. Show your work clearly
media%2Fe01%2Fe0141d2b-ab57-4556-b5c7-fa
0 0
Add a comment Improve this question Transcribed image text
Know the answer?
Add Answer to:
5 -1 03 5 o 3 -3 3 0 3 4. (25 pts) Let a) (10...
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. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • 1 Problem 7 Let A 4 5 - 1 5 0 2 -1 2 3 -4...

    1 Problem 7 Let A 4 5 - 1 5 0 2 -1 2 3 -4 7 2 1 3 7 2 -4 2 0 0 10 1 1 a) (4 pts] Using the [V, DJ command in MATLAB with rational format, find a diagonal matrix D and a matrix V of maximal rank satisfying the matrix equation A * V = V * D. Is A real-diagonalizable? b) (4 pts) Write down the eigenvalues of A. For each eigenvalue,...

  • 4 7 5 0 2 2 Problem 7 Let A= -1 2 9 -4 1 5...

    4 7 5 0 2 2 Problem 7 Let A= -1 2 9 -4 1 5 -1 3 7 3 1 -4 2 0 1 1 0 10 2 a) (4 pts] Using the [V, D] command in MATLAB with rational format, find a diagonal matrix D and a matrix V of maximal rank satisfying the matrix equation A * V = V * D. Is A real-diagonalizable? b) [4 pts) Write down the eigenvalues of A. For each eigenvalue,...

  • 03:25 pts) For the edge weight matrix assigned to you for a directed graph, determine the...

    03:25 pts) For the edge weight matrix assigned to you for a directed graph, determine the shortest path weights between any two vertices of the graph using the Floyd-Warshall algorithm. Show clearly the distance matrix and the predecessor matrix for each iteration Also, extract a path of length two or above between any two vertices of your choice. Clearly show the path extraction steps, as shown in the slides. V1 V1 9 V2 0 V3 3 w 85 V2 V3...

  • 5. (a) (10 pts) Find the eigenvalues of A= 4 -5 8 0 3 0 -1...

    5. (a) (10 pts) Find the eigenvalues of A= 4 -5 8 0 3 0 -1 3 -2 (b) (6 pts) Find a basis for any one of eigenspaces of A (you may use any eigenvalue you have found in (a)).

  • [3] (25 pts : (a) 10 pts (b) 10 pts (c) 5 pts) Let X1, X2,...

    [3] (25 pts : (a) 10 pts (b) 10 pts (c) 5 pts) Let X1, X2, ..., X. (n > 2) denote a random sample from a shifted exponential population E(Mo) with pdf f(1; 4,0) = o-'exp(-(x -- }/)||4,00) (1) where - < < oo and a > 0 are unknown. o(a) Find the MLE (AMLE,GMLE) of 0 =(1,0). (b) Find the MLE of MLE of n = Puc (X1 > a) = exp{-(a – 4)+/o} the reliability at a,...

  • 1. Given 1 A= -10 -1 0 0 32 BE 0 03 3 O 3 a....

    1. Given 1 A= -10 -1 0 0 32 BE 0 03 3 O 3 a. Find eigenvalues and eigenvectors of A. Is it invertible? b. For each eigenvalue indicate its algebraic and geometrical multiplicity, and state its eigenspace Eig(A) c. Diagonalize A if possible B d. Find B

  • now please (10 pts) 3. Let 0-3 8 A= -3 5 - 1 2 -5 Solve...

    now please (10 pts) 3. Let 0-3 8 A= -3 5 - 1 2 -5 Solve the equation (find the general solution) for Ax-2x. cos e 2-sin -cos e 2+ sin e (25 pts) 4. a) (5 pts) Find det (B) and the inverse of B, where R

  • 4 0 2 7) Find the eigenvalues of the matrix A= 1-2 3-4 0 0 -...

    4 0 2 7) Find the eigenvalues of the matrix A= 1-2 3-4 0 0 - Clearly show your work. (15 points) 3

  • 5 3 1 0 Problem 10 Let wi = ,W2 W3 Let W = Span{W1,W2, W3}...

    5 3 1 0 Problem 10 Let wi = ,W2 W3 Let W = Span{W1,W2, W3} C R6. 11 9 1 2 a) [6 pts] Use the Gram-Schmit algorithm to find an orthogonal basis for W. You should explicitly show each step of your calculation. 10 -7 11 b) [5 pts) Let v = Compute the projection prw(v) of v onto the subspace W using the 5 orthogonal basis in a). c) (4 pts] Use the computation in b) to...

  • (9) (5 + 10 pts) Describe what it means for two graphs to be isomor- phic....

    (9) (5 + 10 pts) Describe what it means for two graphs to be isomor- phic. Check whether the following two graphs are isomorphic or not. b4 b5 b6 04 + 05 + 06 x a1 02 03 bi b2 b3 (10) (10 pts) Prove or disprove the identity. x (y+z) = (x @y)+ ( 12) (10 pts) find the Boolean function that satisfies the following truth table. 1 X Y Z F(x, y, z) 111 0 110 101 0...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT