1.
If the vectors a⃗=i^+aj^+a2k^\vec{a} = \hat{i} + a\hat{j} + a^2\hat{k}, b⃗=i^+bj^+b2k^\vec{b} = \hat{i} + b\hat{j} + b^2\hat{k} and c⃗=i^+cj^+c2k^\vec{c} = \hat{i} + c\hat{j} + c^2\hat{k} are three non-coplanar vectors and
∣aa21+a3bb21+b3cc21+c3∣=0\begin{vmatrix} a & a^2 & 1+a^3 \\ b & b^2 & 1+b^3 \\ c & c^2 & 1+c^3 \end{vmatrix} = 0

then the value of abcabc is