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If the vectors $a\mathbf{i}+b\mathbf{j}+c\mathbf{k}$ and $p\mathbf{i}+q\mathbf{j}+r\mathbf{k}$ are perpendicular, then
If $\mathbf{a}=2\mathbf{i}+4\mathbf{j}+2\mathbf{k}$ and $\mathbf{b}=8\mathbf{i}-3\mathbf{j}+\lambda \mathbf{k}$ and $\mathbf{a}\,\bot \,\mathbf{b},$ then value of $\lambda $ will be
The vector $\frac{1}{3}\,(2\mathbf{i}-2\mathbf{j}+\mathbf{k})$ is
If the vectors $a\mathbf{i}+2\mathbf{j}+3\mathbf{k}$ and $-\mathbf{i}+5\mathbf{j}+a\mathbf{k}$ are perpendicular to each other, then $a=$
Which of the following is a true statement
If $\mathbf{a}=\mathbf{i}-2\mathbf{j}$ and $\mathbf{b}=2\mathbf{i}+\lambda \mathbf{j}$ are parallel, then $\lambda $ is
If $ai+6j-k$ and $7i-3j+17k$ are perpendicular vectors, then the value of a is
If $4i+j-k$ and $3i+mj+2k$ are at right angle, then $m=$
If the vectors $3i+\lambda \,j+k$ and $2i-j+8k$ are perpendicular, then $\lambda $ is
If a and b are two non-zero vectors, then the component of b along a is

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