PLEASE DO PART A
PLEASE DO PART B FIRST, THAN PART A, PLEASE, IT IS MY HUMBLE REQUEST TO YOU, PLEASE.... Cand pra o (a) find limits. x n = ein * (b) xn= ht
Please do Part (ii). If you'd like to do the first part as well, feel free to. 3. Consider the inner product space V = M2x2(C) with the Frobenius inner product, and let T:V + V be the linear operator defined by T(A) =) A. (i) Compute 1 T* ((1+1 :)) (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T], is diagonal. If such a basis exists, find one.
Please do Part (i). If you'd like to do the second part as well, feel free to. 3. Consider the inner product space V = M2x2(C) with the Frobenius inner product, and let T:V + V be the linear operator defined by T(A) =) A. (i) Compute 1 T* ((1+1 :)) (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T], is diagonal. If such a basis exists, find one.
please do part a&b and ill do my part by leaving a like. thank you Problem 16.89 2 1084 E Review Part A If link CD has an angular velocity of WCD - 10 rad/s, determine the velocity of point E on link BC at the instant 30 (Figure 1) Enter the rand y components of the velocity separated by a comma. Figure 1 of 1 V AXP 11 vec ? (ve), (uk), - 0.3 mm Subm Request Answer 0.0...
Please do Part (i). Feel free to do Part (ii). The last time I posted this question, it wasn't answered properly, and got it wrong. 2. Consider the inner product space V = P2(R) with (5,9) = L5(0956 f(t)g(t) dt, and let T:V → V be the linear operator defined by T(f) = xf'(x) +2f(x). (i) Compute T*(1++r). (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T]3 is diagonal. If such a basis...
Please do Part (ii). Feel free to do Part (i). Be careful, because the last time I submitted this question, the answers were wrong. 2. Consider the inner product space V = P2(R) with (5,9) = L5(0956 f(t)g(t) dt, and let T:V → V be the linear operator defined by T(f) = xf'(x) +2f(x). (i) Compute T*(1++r). (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T]3 is diagonal. If such a basis exists,...
Please do Part (ii). Feel free to do Part (i). 2. Consider the inner product space V = P2(R) with (5,9) = L5(0956 f(t)g(t) dt, and let T:V → V be the linear operator defined by T(f) = xf'(x) +2f(x). (i) Compute T*(1++r). (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T]3 is diagonal. If such a basis exists, find one.
Please do Part (i). Feel free to do Part (ii). 2. Consider the inner product space V = P2(R) with (5,9) = L5(0956 f(t)g(t) dt, and let T:V → V be the linear operator defined by T(f) = xf'(x) +2f(x). (i) Compute T*(1++r). (ii) Determine whether or not there is an orthonormal basis of eigenvectors B for which [T]3 is diagonal. If such a basis exists, find one.
Please do part (b) only. Please be neat and write clearly. I really want to learn this.
This is one question, please do not respond with only part a. If you do this I will mark your answer as incorrect. 1. Describe the sample space in the following situations: a) The price of a stock tomorrow. b) The number of companies that will default on their debt in March 2013. c) Stock of company A is currently selling for $100 a share. The time until the stock reaches $300. d) Price of stock of companies A and...