Can you give the answer for those 17 questions, if you also can give the simple step it will be more helpful.

Determine whether the given matrices are linearly independent. 1 2 5 6 1 1 3 4 ' 7 8 ' 1 1 Q The given matrices are linearly dependent. Q The given matrices are linearly independent. Need Help? _ Use the Gauss-Jordan method to nd the inverse of the given matrix (if it ex [13] Need Help? i i Use the Gauss-Jordan method to nd the inverse of the given matrix (if it exi: 110 101 011 Need Help? i i Use the Gauss-Jordan method to nd the inverse of the given matrix (if it exist 0 1 1 0 2 1 0 2 1 1 3 0 0 1 1 1 Need Help? i i Use the Gauss-Jordan method to nd the inverse of the given matrix (if it e): [23] Need Help? _ _' b If A = [C d" thenA is invertible if ad bc at 0, in which case _ 1 d b A 1 = . adbclc a] If ad bc = 0, then A is not invertible. Find the inverse of the given matrix (if it exists) using the theorem above. (If this is I [Z '3] It I! Need Help? __ Let B_s-61C_g 062' '1 O'NU Compute the indicated matrix. (If this is not possible, enter DNE in any single B C It 11 Need HeIp? ii Let B 421 c _ o 23' ' ham NHU Compute the indicated matrix. (If this is not possible, enter DNE in any single blank). cBT It I! Need Help? _ _ Let A 3 o B 4 2 2 ' 1 5 ' ' 1 o 3 ' Compute the indicated matrix. (If this is not possible, enter DNE in any single AB I I l I Need Help? i i Let B_521 D_ 05 '024' "4 1' Compute the indicated matrix. (If this is not possible, enter DNE in any single blank) 30 It I! Need Help? i i Let 22 3 A 3 1 1 2 01 and 230 B: 1 01 1 14 Use the matrix-column representation of the product to write each column of AB as a linear combination of the columns of A. Ab=( )-3+