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In A {A}{B}{C}, {P} {a}{n}{d} {Q} are respectively the mid-poi

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In A $A B C, P a n d Q$ are respectively the mid-points of $A B a n d B C$ and R is the mid-point of $A P ˙$ Prove that: $a r (P B Q) = a r (A R C)$

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In A

A B C, P a n d Q

are respectively the mid-points of

A B a n d B C

and R is the mid-point of

A P ˙

Prove that:

a r (P B Q) = a r (A R C)

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Question Text

In A

A B C, P a n d Q

are respectively the mid-points of

A B a n d B C

and R is the mid-point of

A P ˙

Prove that:

a r (P B Q) = a r (A R C)

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