Consider the determinant

Δ = \(\left|\begin{array}{lll}\text{a}_{11} & \text{a}_{12} & \text{a}_{13} \\ \text{a}_{21} & \text{a}_{22} & \text{a}_{23} \\ \text{a}_{31} & \text{a}_{32} & \text{a}_{33}\end{array}\right|\)

If a13 = yz, a23 = zx, a33 = xy and the minors of a13, a23, a33 are respectively (z − y), (z − x), (y − x) then what is the value of Δ ?

1
(z − y) (z − x) (y − x)
2
(x − y) (y − z) (x − z)
3
(x − y) (z − x) (y − z) (x + y + z)
4
(xy + yz + zx) (x + y + z)
5
Not Attempted

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