Perform the matrix operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) 6 4 0 2 6 3 60 5 + 2 7 0 4 4 9 5 10The matrices B and C are defined as follows. 1.2 0.7 B = D 0.6 C = 0.6 2.1 0.9 0.9 0.7 1.1 2.1 2.1 Use a graphing calculator to carry out the indicated algebraic operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) CB SS. CD" It Perform the matrix operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix. ) 67 2 7 6 6 8 48 20 60 1 X (Alt + A)Solve the matrix equation for the unknown matrix X. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) 2 5 3 A = B = 2 9 4 3 1 2 20 10 C = 9 0 D = 30 20 0 2 30 0 3X - B = C 2 X = 9 0 2 XSolve the matrix equation for the unknown matrix X. (If not possible, enter IMPOSSIBLE in any cell of the matrix. ) 8 3 3 A = B = 8 4 8 9 78 20 10 C= 6 0 D = 10 10 0 8 20 0 5(X - C) = D 5 4 X = 11 2 4 2Carry out the indicated algebraic operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) | w -1 -4 w A = -3 B = C = 0 9 4 -2 0 -4 -3 10 0 H D = 7 4 E = F = 010 ON 0 01 -10 -8 7 3 -1 G = 8 1 W H = N O 9 -7 -7 (a) 3B + 2C -11 9/2 -15 12 -14 -9 (b ) 2H + DCarry out the indicated algebraic operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) 8 9 - 1 -2 -3 NW - 3 A = B = C = 6 7 -5 0 -3 -2 -1 1 0 0 D = 5 4 E = F = 01 0 ON 0 01 5 -10 -4 -3 -2 G = -9 -2 -7 H = -1 7 4 4 (a) DH -11 -14 V (b) HD5 9 A NH -1 . 3 2 A= B = C= 4 0 -4 -2 -1 -3 -1 2 0 D = 7 4 O E = ONK F = 0 0 1 -8 6 -10 -2 0 G = 1 -1 -2 H = 1 W -4 -6 -6 (a) BC (b) BF -1 1/2 A -4 -2 -1Carry out the indicated algebraic operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) A i =[:_:] B:[4 24 c: 422 32 4 245 1 100 D=[65] E: 2 F: 010 0 001 10 59 _2 2 G: 6108 H: 3 1 2 o 0 (a) 32 The matrices A and B are defined as follows. 0.3 1.1 2.4 1.2 -0.1 A = 0.2 -0.1 0.4 B = 0 -0.7 -0.9 0.3 -0.7. 0.7 -2.1 Use a graphing calculator to carry out the indicated algebraic operation. (If not possible, enter IMPOSSIBLE in any cell of the matrix.) BA BA =