verify that PQ + Q Cube + R cube minus 3 PQ is equal to 1 by 2 into P + Q + R into p minus Q whole square + Q - R whole square plus R minus P whole square
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Here is ur answer :
Let a = ( p - q)
b = ( q - r )
c = ( r - p )
a + b + c = p - q + q - r + r - p
( All the terms are cut)
Then, a + b + c = 0
Identity : If a + b + c = 0 then a³ + b³ + c³ = 3abc
( p - q )³ + ( q - r )³ + ( r - p )³
➡️ 3 ( p - q ) ( q - r ) ( r - p )
hope this answer helpful u
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