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Proof: In right triangle ADB and ADC, we have
AB²= AD² + BD²
AC²= AD² + DC²
[By pythagourus theorem]
: AB² - DC² = BD² - DC² = 9CD² - CD² ;
[: BD= 3CD]= 8CD²= 8(BC/4)²
[: BC= DB+CD
= 3CD+CD
= 4CD
: CD= ¼BC]
: AB²-AC²= BC²/2
=> 2(AB²-AC²)= BC²
=> 2AB²-2AC²= BC²
which is the required result. [ Hence proved]
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