(ni)a^(-(1)/(3))+b^((1)/(3))+c^((1)/(3))=0

if a^((1)/(3))+b^((1)/(3))+c^((1)/(3))=0 then

If a^((1)/(3))+b^((1)/(3))+c^((1)/(3))=0 then (a+b+c)^(3)=

If a^((1)/(3))+b^((1)/(3))+c^((1)/(3))=0, then+ ?(a)a+b+c=0(b)(a+b+c)^(3)=27abc(c)a+b+c=3abc(d)a^(3)+b^(3)+c^(3)=0

If a^(1//3)+b^(1//3)+c^(1//3)=0 , then :

If a ^(1//3) + b ^(1//3) + c ^(1//3) = 0, then the value of (a + b + c) ^(3) will be:

If a^(1/3)+b^(1/3)+c^(1/3)=0 show that (a+b+c)^(3)=27 abc