Let w be a complex number such that 2w + 1 = z where z = sqrt(–3) . If|1 1 1 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |then k is equal to :-
(1) 1 (2) –z (3) z (4) –1 Note : This is a determinant: |1 1 1 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |
Let w be a complex number such that 2w + 1 = z where z = sqrt(–3) . If
|1 1 1 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |
then k is equal to :-
(1) 1 (2) –z (3) z (4) –1
(1) 1 (2) –z (3) z (4) –1
Note : This is a determinant:
|1 1 1 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |
|1 -w^2– 1 w^2 | = 3k,
|1 w^2 w^7 |











