Pooja Asked a Question
June 21, 2021 6:32 pmpts 30 pts
Let A be a 4 x 4 matrix over C such that rank (A) = 2 and AS = A2 # 0. Suppose that A is not diagonalizable. Then (0 1 One of the Jordan blocks of the Jordan canonical form of A is A 0 0 A = A 0 (C) (B) There exist a vector v such that Av # 0 but AV = 0 (D The characteristic polynomial of A is x - x
  • 1 Answer(s)
  • 0 Likes
  • 1 Comments
  • Shares
  • Alka gupta thankyou
    if A is not diaganalsiable means it have repeated Eigen valus and also given Rank(A) =2 of 4x4 matrix means matrix is not invertible .... so options A,C,D are correct
    Likes(0) Reply(0)
Head Office :
MPA 44, 2nd floor, Rangbari Main Road,
Mahaveer Nagar II, Kota (Raj.) – 324005

Corporate Office:
212, F-1, 2nd Floor, Evershine Tower,
Amrapali Marg,
Vaishali Nagar, Jaipur (Raj.) – 302021

Mail: info@eduncle.com
All Rights Reserved © Eduncle.com