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Let {0}{({0},{0})},{A}{({0},{4})},{B}{({6},{0})}{} Let {P} be

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Let $0 \equiv (0, 0), A \equiv (0, 4), B \equiv (6, 0) ˙$ Let $P$ be a moving point such that the area of triangle $P O A$ is two times the area of triangle $P O B$ . The locus of $P$ will be a straight line whose equation can be

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Let

0 \equiv (0, 0), A \equiv (0, 4), B \equiv (6, 0) ˙

Let

P

be a moving point such that the area of triangle

P O A

is two times the area of triangle

P O B

. The locus of

P

will be a straight line whose equation can be

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Question Text

Let

0 \equiv (0, 0), A \equiv (0, 4), B \equiv (6, 0) ˙

Let

P

be a moving point such that the area of triangle

P O A

is two times the area of triangle

P O B

. The locus of

P

will be a straight line whose equation can be

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