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Mathematics, 09.07.2019 01:30 pdipti725
Oabc is a tetrahedron and oa=a, ob=b, and oc=c. the point p and q are such that oa =ap and 2ob = bq. the point m is a midpoint of pq. find (i)ab (ii)pq (iii)cq (iv)qm (v)mb (vi)om in terms of a, b, and c.
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Oabc is a tetrahedron and oa=a, ob=b, and oc=c. the point p and q are such that oa =ap and 2ob = bq....
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