2×2 matrix determinants
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1. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[10, 3], [7, 11]].
M = [ 10 3 ; 7 11 ] · det(M) = (10×11) − (3×7) 2. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[6, 10], [7, 9]].
M = [ 6 10 ; 7 9 ] · det(M) = (6×9) − (10×7) 3. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[3, 10], [5, 5]].
M = [ 3 10 ; 5 5 ] · det(M) = (3×5) − (10×5) 4. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[7, 6], [6, 4]].
M = [ 7 6 ; 6 4 ] · det(M) = (7×4) − (6×6) 5. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[11, 10], [7, 9]].
M = [ 11 10 ; 7 9 ] · det(M) = (11×9) − (10×7) 6. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[10, 9], [8, 9]].
M = [ 10 9 ; 8 9 ] · det(M) = (10×9) − (9×8) 7. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[12, 3], [3, 4]].
M = [ 12 3 ; 3 4 ] · det(M) = (12×4) − (3×3) 8. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[9, 2], [8, 3]].
M = [ 9 2 ; 8 3 ] · det(M) = (9×3) − (2×8) 9. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[4, 5], [5, 4]].
M = [ 4 5 ; 5 4 ] · det(M) = (4×4) − (5×5) 10. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[5, 9], [6, 8]].
M = [ 5 9 ; 6 8 ] · det(M) = (5×8) − (9×6) 11. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[3, 2], [4, 4]].
M = [ 3 2 ; 4 4 ] · det(M) = (3×4) − (2×4) 12. Calculate the determinant det(M) = ad − bc of the 2×2 matrix M = [[8, 5], [10, 11]].
M = [ 8 5 ; 10 11 ] · det(M) = (8×11) − (5×10)