Find #3((2,5,7),(-5,6,-2),(1,8,3))-((1,3,2),(-5,-3,0),(4,4,5))#? Precalculus Matrix Algebra Subtraction of Matrices 1 Answer Shwetank Mauria Apr 10, 2017 #3((2,5,7),(-5,6,-2),(1,8,3))-((1,3,2),(-5,-3,0),(4,4,5))=((5,12,19),(-10,21,-6),(-1,20,4))# Explanation: We have to find #3((2,5,7),(-5,6,-2),(1,8,3))-((1,3,2),(-5,-3,0),(4,4,5))# #3# before first element means that each element of first has to be multiplied by #3# and then respective element of second matrix to be subtracted from first i.e. answer would be #((3xx2-1,3xx5-3,3xx7-2),(3xx(-5)-(-5),3xx6-(-3),3xx(-2)-0),(3xx1-4,3xx8-4,3xx3-5))# = #((5,12,19),(-10,21,-6),(-1,20,4))# Answer link Related questions What is matrix subtraction? How do I do matrix subtraction? How do I do matrix subtraction in Excel? What are common mistakes students make with subtracting a matrix? Is matrix subtraction commutative? Can a #2xx2# matrix be subtracted from a #3xx3# matrix? If #A=((-3, x),(2y, 0))# and #B=((4, 6),(-3, 1))#, what is #A-B#? How do you simplify #[(3,7), (-2,1)]-[(2,5),(-3,-4)]#? How do you simplify #[(-5,7),(6,8)]-[(4,0,-2),(9,0,1)]#? How do you simplify #[(12,0,8),(9,15,-11)]-[(-3,0,4),(9,2,-6)]#? See all questions in Subtraction of Matrices Impact of this question 1858 views around the world You can reuse this answer Creative Commons License