Match List I with the List II and select the correct answer using the code given below the lists : List IList II (A)Volume of parallelepiped determined by vectors →a,→b and →c is 2.Then the volume(P)100of the parallelepiped determined by vectors 2(→a×→b),3(→b×→c) and (→c×→a) is(B)Volume of parallelepiped determined by vectors →a,→b and →c is 5.Then the volume(Q)30of the parallelepiped determined by vectors 3(→a+→b),(→b+→c) and 2(→c+→a) is(C)Area of a triangle with adjacent sides determined by vectors →a,→b is 20. Then the(R)24area of the triangle with adjacent sides determined by vectors (2→a+3→b) and (→a−→b) is(D)Area of a parallelogram with adjacent sides determined by vectors →a and →b is 30.(S)60Then the area of the parallelogram with adjacent sides determined by vectors(→a+→b) and →a isWhich of the following is the only CORRECT combination?

Match List I with the List II and select the correct answer using the

1.	Match List I with the List II and select the correct answer using the code given below the lists : List IList II (A)Volume of parallelepiped determined by vectors →a,→b and →c is 2.Then the volume(P)100of the parallelepiped determined by vectors 2(→a×→b),3(→b×→c) and (→c×→a) is(B)Volume of parallelepiped determined by vectors →a,→b and →c is 5.Then the volume(Q)30of the parallelepiped determined by vectors 3(→a+→b),(→b+→c) and 2(→c+→a) is(C)Area of a triangle with adjacent sides determined by vectors →a,→b is 20. Then the(R)24area of the triangle with adjacent sides determined by vectors (2→a+3→b) and (→a−→b) is(D)Area of a parallelogram with adjacent sides determined by vectors →a and →b is 30.(S)60Then the area of the parallelogram with adjacent sides determined by vectors(→a+→b) and →a isWhich of the following is the only CORRECT combination?
Answer» Match $List I$ with the $List II$ and select the correct answer using the code given below the lists : $\begin{matrix} List I & List II (A) & Volume of parallelepiped determined by vectors \to a, \to b and \to c is 2. Then the volume & (P) & 100 of the parallelepiped determined by vectors 2 (\to a \times \to b), 3 (\to b \times \to c) and (\to c \times \to a) is (B) & Volume of parallelepiped determined by vectors \to a, \to b and \to c is 5. Then the volume & (Q) & 30 of the parallelepiped determined by vectors 3 (\to a + \to b), (\to b + \to c) and 2 (\to c + \to a) is (C) & Area of a triangle with adjacent sides determined by vectors \to a, \to b is 20. Then the & (R) & 24 area of the triangle with adjacent sides determined by vectors (2 \to a + 3 \to b) and (\to a - \to b) is (D) & Area of a parallelogram with adjacent sides determined by vectors \to a and \to b is 30. & (S) & 60 Then the area of the parallelogram with adjacent sides determined by vectors (\to a + \to b) and \to a is \end{matrix}$ Which of the following is the only CORRECT combination?

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