Let A = PDP-1 and P and D as shown below. Compute A+ A4-100 00 (Simplify...
part 1 and 2 please.
Let A = PDP-1 and P and D as shown below. Compute A4. (Simplify your answers.) Use the factorization A = PDP to compute AK, where k represents an arbitrary positive integer. -21-6912:1- Ak=
Diagonalize A -- [42] a. A = PDP-1 b. A = PDP-1 D = OCA = PDP-1 P= P-[2] [3] P=[} 7] - [*] -- [47] 2-[5 -2] = (-41] [62] P=1-32] = [63] P=[17] -7] d. A = PDP-1 P= Oe. A = PDP-1 Of. A = PDP-1 D =
Find the Fourier series off on the given interval. <x<0 OsX< F(x) = Give the number to which the Fourier series converges at a point of discontinuity of I. (if is continuous on the given interval, enter CONTINUOUS.) Let A = PDP-1 and P and D as shown below. Compute A Let A=PDP-1 and P and D A=1901 (Simplify your answers.) Use the factorization A = PDP-1 to compute Ak, where k represents an arbitrary integer. [x-» :)+(1:10:1 2:] Diagonalize...
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5.3: Diagonalization Find the diagonal matrix D and invertible matrix P such that A- PDp-1 if possible. If it is not possibl which eigenspace(s) are to blame. e, eosplain A-1 2 1 3 -1 A 1 1 1 5 0 3 A- 0 2 0 し406
5.3: Diagonalization Find the diagonal matrix D and invertible matrix P such that A- PDp-1 if possible. If it is not possibl which eigenspace(s) are to blame. e, eosplain A-1 2 1 3...
20 pts. #16) Assuming A = PDP 'with D a diagonal matrix, and knowing that A has eigenvalues 1 = -2, and 1 = 1, find P and D if A = [1 3 3 1 1-3 -5 -3 3 3 1 An acceptable answer: 16, followed by your answers for P and D. You do NOT need to find P'! There is more than 1 correct answer.
/ 4 100 (12 pts.) Let A=| 0 -1 0). If it is possible to diagonalize A, find P and D such that A = PDP-1. 0 0 4 If it is not possible to diagonalize A, explain why not.
A question about linear algebra
If possible, find an invertible matrix PP such that A=PDP−1. If
it is not possible, enter the identity matrix for P and the matrix
A for D.
(2 points) Let A- If possible, find an invertible matrix P such that A PDP . If it is not possible, enter the identity matrix for P and the matrix A for D. You must enter a number in every answer blank for the answer evaluator to work...
Of all rectangles with area 100, which one has the minimum perimeter? Let P and w be the perimeter and width, respectively, of the rectangle. Write the objective function in terms of P and w. Assume that the width is less than the length if the dimensions are unequal. P= (Type an expression.) The interval of interest of the objective function is (Simplify your answer. Type your answer in interval notation.) Of all rectangles with area 100, the one with...
orthogonal
If there is an orthogonal matrix P such that A = PDP and B = PEP where both D and E are diagonal, do we have AB=BA? Justify your answer. Input your answer here and give a detailed proof in your supporting document. D oo - Paragraph B 1 U- A > E lu Next Page Page 1 of 10
Find the electric field vector at point P for the charge configurations shown below. Simplify your final answer. a) 9 + a b a -9 b) b 9 a -9 a