THE POSITION VECTORS OF POINTS P, Q AND R ARE [1 -1 3], [3 3 1] AND [6 9 -2] RESPECTIVELY. SHOW THAT POINTS P, Q AND R ARE COLLINEARKCSE 2020 MATHEMATICS ALT A PAPER 2 QUESTION 15
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VECTORS (2) | FORM 3 LEVEL | PAPER 2 QUESTIONS | SECTION BThe diagram below shows a triangle OPQ in which M and N are points on OQ and PQ respectively such that OM = ⅔ OQ and PN = ¼ PQ. Lines PM and ON meets at X.(a) Given that OP = P and OQ = q express in term of P and q the vectors.
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