if a=1,b=-2,c=-3 find the value of (a³+b³+c³-3abc)
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ab+bc+ca-(a²+b²+c²)
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Step-by-step explanation:
Given: a2+b2+c2−ab−bc−ca=0
⟹12.[2a2+2b2+2c2−2ab−2bc−2ca]=0
⟹12.[(a2−2ab+b2)+(b2−2bc+c2)+(c2−2ac+a2)]=0
⟹12.[(a−b)2+(b−c)2+(c−a)2]=0
Since the above statement is a sum of square terms, for all real values of a,b,c , the above statement is true only when a=b=c
⟹a3+b3+c3=3a3
3abc=3a3
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