Column Matching List IList II(I)Let volume of a tetrahedron ABCD is 812 cube unit and (P) 9volume of parallelepiped whose three coterminous edges are linesegments joining centroid of any face of the tetrahedron withcentroid of its other three faces is V cubic units, then V is(II)If the image of the point (1, 0, 1) in the plane x-y-z=1 is (a,b,c),(Q)8then the value of 3(a-b+c) is(III)Locus of all the points which are at a distance of 3 units(R) 3from the line →r=λ(^i+^j+^k) is given byx2+y2+z2−xy−yz−zx=k2, then the value of k9 is(IV)→a,→band→care such that|→a|=√3,|→b|=2,|→c|=√6.(S)7If →a⋅→b<0,→cis perpendicular to both →a & →band →a,→b,→cform the coterminous edges of a tetrahedronof unit volume, then the angle between →a&→b is pπq (where p & qare coprime numbers), then the value of (p+q) is Which of the following is only "CORRECT" combination?

Column Matching List IList II(I)Let volume of a tetrahedron ABCD is 81

1.	Column Matching List IList II(I)Let volume of a tetrahedron ABCD is 812 cube unit and (P) 9volume of parallelepiped whose three coterminous edges are linesegments joining centroid of any face of the tetrahedron withcentroid of its other three faces is V cubic units, then V is(II)If the image of the point (1, 0, 1) in the plane x-y-z=1 is (a,b,c),(Q)8then the value of 3(a-b+c) is(III)Locus of all the points which are at a distance of 3 units(R) 3from the line →r=λ(^i+^j+^k) is given byx2+y2+z2−xy−yz−zx=k2, then the value of k9 is(IV)→a,→band→care such that\|→a\|=√3,\|→b\|=2,\|→c\|=√6.(S)7If →a⋅→b<0,→cis perpendicular to both →a & →band →a,→b,→cform the coterminous edges of a tetrahedronof unit volume, then the angle between →a&→b is pπq (where p & qare coprime numbers), then the value of (p+q) is Which of the following is only "CORRECT" combination?
Answer» Column Matching $\begin{matrix} List I & List II (I) & Let volume of a tetrahedron ABCD is \frac{81}{2} cube unit and & (P) & 9 volume of parallelepiped whose three coterminous edges are line segments joining centroid of any face of the tetrahedron with centroid of its other three faces is V cubic units, then V is (II) & If the image of the point (1, 0, 1) in the plane x-y-z=1 is (a,b,c), & (Q) & 8 then the value of 3(a-b+c) is (III) & Locus of all the points which are at a distance of 3 units & (R) & 3 from the line \to r = λ (^i +^j +^k) is given by x^{2} + y^{2} + z^{2} - x y - y z - z x = \frac{k}{2}, then the value of \frac{k}{9} is (IV) & \to a, \to b and \to c are such that \| \to a \| = \sqrt{3}, \| \to b \| = 2, \| \to c \| = \sqrt{6} . & (S) & 7 If \to a \cdot \to b < 0, \to c is perpendicular to both \to a & \to b and \to a, \to b, \to c form the coterminous edges of a tetrahedron of unit volume, then the angle between \to a & \to b is \frac{p π}{q} (where p & q are coprime numbers), then the value of (p + q) is \end{matrix}$ Which of the following is only "CORRECT" combination?

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