1.Let A={aij}A = \{a_{ij}\}A={aij} be a 3×33 \times 33×3 matrix, whereaij={(−1)j−iif i<j,2if i=j,(−1)i+jif i>j.a_{ij} = \begin{cases} (-1)^{j-i} & \text{if } i < j, \\ 2 & \text{if } i = j, \\ (-1)^{i+j} & \text{if } i > j. \end{cases}aij=⎩⎨⎧(−1)j−i2(−1)i+jif i<j,if i=j,if i>j.Then det(3 Adj(2A−1))\det\left( 3\, \text{Adj}(2 A^{-1}) \right)det(3Adj(2A−1)) is equal to:a.545454b.727272c.108108108d.216216216Login to continueOnly logged in users canattempt or see the solution.
