M2 (version 409): Explain why the following matrix is or is not invertible. [1 0 0 -3 0 1 2 3 0 -1 -1 -3 10-3-2
the [111] direction is equivalent to [-1 0 1] in hexagonal crystal. explain why
linear algebra
Explain why the matrix is not diagonalizable. A= 8 0 0 1 8 0 0 0 8 O A is not diagonalizable because it only has one distinct eigenvalue. O A is not diagonalizable because it only has two distinct eigenvalues. O A is not diagonalizable because it only has one linearly independent eigenvector. O A is not diagonalizable because it only has two linearly independent eigenvectors.
why 6.25^-2 is 0.0256? why not 1/39.0625?
0 Step 2 of 4 Done Then the expression becomes (6.25*10***)* = (6.25)° x10-12-2 (since (a*) * =--] =(6.25) **10* (6.25) - = 0.0256x10% 1 *10* since a
if
Q= Q+=0 expalin why k is a dont care
if Q=Q+=1 why j is a dont care
ifQ =0 and Q+=1 explain why both jk=10 and jk=11 will produce
the require state change
if Q=1 and Q+=0 give teo sets of values for j and K which will
produce state change and explain
398 Unit 12 TABLE 12-7 J-K Flip-Flop Inputs Cengage Learning 2014 (a) J K 0 0 (c) (b) Q Q J K J K QQ+ 0...
Let f: C→C be an entire, one-to-one function. (a) Explain why g()-f() f(0) is an entire 1-1 function (b) Explain why there exists0 such that B(O,e) C g(B(O, 1)). Hint: Open Mapping thm.] (c) Explain why Ig(z)2є if 221 . [Hint: g is 1-1.] (d) Since g(0)=0, g(z)=2h(z) for some entire function h(z). Explain why h(z) is never 0 (e) Show that there is a constant C>0 such that 1/h2)l C if21 (f) Deduce that 1/h (z) is a constant...
Can an Rf value be less than 0? Can it be greater than 1? Why or why not?
Compute each of the following matrix multiplications or say why it is impossible. 1 2[2 3 1-3 4 0 4 1 3 -1 6 (iii) [0-33][2 33] 0 4 34 1 2
Compute each of the following matrix multiplications or say why it is impossible. 1 2[2 3 1-3 4 0 4 1 3 -1 6 (iii) [0-33][2 33] 0 4 34 1 2
1. Algebra: Why are all these determinants zero? 3 -1 6 21 1 0 0 0 1 -2 3 -4 1 3 1 2 7 -1 2 2 1 3 5 2 3 4 5 (a) 1 1 1 1 1; (b) 2 5 2; (c) 3 0 1 -73 (d) 3 1 7 11 3 7 3 3 -1 6 21 5 2 6 10 3 3 3 3 2. Algebra: - la b c Given that d e...
Explain why the matrix is not diagonalizable. 600] A = 1 60 0 0 6 O A is not diagonalizable because it only has one distinct eigenvalue. O A is not diagonalizable because it only has two distinct eigenvalues. O A is not diagonalizable because it only has one linearly independent eigenvector. A is not diagonalizable because it only has two linearly independent eigenvectors