Without finding the cubes , factorise (x-y)³+ (y-z)³+(z-x)³
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Answer:
3(x-y) (y-z) (z-x)
Step-by-step explanation:
we know a³+b³+c³=(a+b+c) (a²+b²+c²-ab-bc-ca)
if a+b+c=0 then a³+b³+c³=3abc
x-y+y-z+z-x=0 [ x-x+y-y+z-z ]
∴ (x-y)³+ (y-z)³+(z-x)³=3(x-y) (y-z) (z-x)
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