Solved papers for JEE Main & Advanced AIEEE Solved Paper-2003
done AIEEE Solved Paper-2003 Total Questions - 3
question_answer1) If \[\left| \begin{matrix} a & {{a}^{2}} & 1+{{a}^{3}} \\ b & {{b}^{2}} & 1+{{b}^{3}} \\ c & {{c}^{2}} & 1+{{c}^{3}} \\ \end{matrix} \right|=0\] and vectors \[(1,\,\,a,\,\,{{a}^{2}})\], \[(1,\,\,a,\,\,{{a}^{2}})\] and \[(1,\,\,c,\,\,{{c}^{2}})\] are non-coplanar, then the product abc equals
AIEEE Solved Paper-2003
question_answer2) If the system of linear equations \[x+2\] ay \[+\,az=0\] \[x+3\] by \[+\,bz=0\] and \[x+4\] cy \[+cz=0\] has a non-zero solution, then a, b, c
AIEEE Solved Paper-2003