Let π be the plane passing through the points i^{\^} , j^{\^} , i^{\^}+j^{\^}+k^{\^} and L be the line passing through the point i^{\^}+2j^{\^}+3k^{\^} and parallel to the vector i^{\^}-j^{\^}+k^{\^}. If P (α , β , g) is the point of intersection of the plane π and line L, then , \sqrt{(\alpha^2+\beta^2)\gamma^2} =

AP EAMCET Engineering 22 Apr 2019 Shift 2 Paper

Section: Mathematics

Question : 30 of 160

Marks: +1, -0

Let π be the plane passing through the points

and L be the line passing through the point

and parallel to the vector

−

. If P (α , β , g) is the point of intersection of the plane π and line L, then , √(α2+β2)γ2 =

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