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How to prove (or disprove) that points P, Q, R, and S are on the same plane?
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Here's my reasoning, please tell me if it's right: - Assume lines PQ, QR, and RS are all on the plane - Find PQ cross QR and QR cross RS to get normal lines A and B - If A and B are parallel, then the points are all on the same plane Is this correct reasoning? Is there a simpler way to solve?
what's P, Q, R and S?
that will work. another way :- \([PQ, PR, PS] = 0\) => P, Q, R, S are coplanar
@ganeshie8 I don't understand your notation. Could you explain further?
\([PQ, PR, PA] = 0\) is same as :- \((PQ \times PR) . PA = 0\)
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