For some real number \lambda, if the area of the triangle having \overline{ {\a}}=3 \overline{ {\i}}-\overline{ {\j}}+\lambda \overline{ {\k}} and \overline{b}=\lambda \overline{i}+\overline{j}-3 \overline{k} as two of its sides is {\sqrt{195}}/{2}, then the number of distinct possible values of \lambda is

AP EAPCET 16th May 2023 Shift 1 Solved Paper

Section: Mathematics

Question : 33 of 160

Marks: +1, -0

For some real number λ, if the area of the triangle having a=3i−j+λk and b=λi+j−3k as two of its sides is ‌

√195

, then the number of distinct possible values of λ is

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