How do you find #2A-3B# given #A=((5, -2, 3, 1))# and #B=((-2, 3, 1, 0))#? Precalculus Matrix Algebra Addition of Matrices 1 Answer Bio Mar 6, 2016 #2A-3B = ((16,-13,3,2))# Explanation: #2A = ((10,-4,6,2))# #3B = ((-6,9,3,0))# #2A-3B = ((16,-13,3,2))# Answer link Related questions What are some examples of equivalent matrices? What is matrix algebra used for? What is a matrix? What is a square matrix? How can two matrices be equal? How do I add two matrices? How do you find the sum of #E= ([3 ,4, 7])# and the additive inverse of #G= ([-2, 0 ,5])#? How do you find #2A-3B# given #A=((-1, 0, 2, 2, ))# and #B=((4, 0, -1, -2))#? How do you simplify #[(5,8,-4)]+[(12,5)]#? How do you simplify #[(4),(1),(-3)]+[(6),(-5),(8)]#? See all questions in Addition of Matrices Impact of this question 6748 views around the world You can reuse this answer Creative Commons License