Let \overline{a}=\overline{i}-\overline{j}+\overline{k}, \overline{b}=\overline{i}-2 \overline{j}-2 \overline{k}, \overline{c}=6 \overline{i}+3 \overline{j}-2 \overline{k} be three vectors. If \overline{d} is a vector perpendicular to both \overline{a}, \overline{b} and |\overline{d} \times \overline{c}|=14, then |\overline{d} \cdot \overline{c}|=

TG EAMCET 3 May 2025 Shift 2 Paper

Question : 34 of 160

Marks: +1, -0

Let a=i−j+k,b=i−2j−2k,c=6i+3j−2k be three vectors. If d is a vector perpendicular to both a,b and |d×c|=14, then |d⋅c|=

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