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Let \( \overrightarrow{OA} = \vec{a}, \overrightarrow{OB} = 12\vec{a} + 4\vec{b} \) and \( \overrightarrow{OC} = \vec{b} \), where \( O \) is the origin. If \( S \) is the parallelogram with adjacent sides \( OA \) and \( OC \), then\[\frac{\text{area of the quadrilateral OABC}}{\text{area of } S}\]is equal to ___.
  • JEE Main - 2024
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  • Area Of A Parallelogram
Two adjacent sides of a parallelogram ABCD are given by  AB→=2i^+10j^+11k^ and AD→=-i^+2j^+2k^.The side AD is rotated by an acute angel α in the plane of the parallelogram so that AD becomes AD'. If AD' makes a right angle with the side AB, then the cosine of the angle α is given by;
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  • Area Of A Parallelogram