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

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Q445 | If a^(1/3)+b^(1/3)+c^(1/3)=0, then a relation among a,b,c is | Algebra Q445 | If a^(1/3)+b^(1/3)+c^(1/3)=0, then a relation among a,b,c is | Algebra
If a^1/3+b^1/3+c^1/3=0 then prove that (a+b+c)^3=27abc #class9 #rd If a^1/3+b^1/3+c^1/3=0 then prove that (a+b+c)^3=27abc #class9 #rd
If a^1/3 + b^1/3 + c^1/3 = 0 Then find (a + b + c)^6 If a^1/3 + b^1/3 + c^1/3 = 0 Then find (a + b + c)^6
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+b+c)^3` =
If \( a^{1 / 3}+b^{1 / 3}+c^{1 / 3}=0 \), prove that \( (a+b+c)^{3}=27 a b c \) If \( a^{1 / 3}+b^{1 / 3}+c^{1 / 3}=0 \), prove that \( (a+b+c)^{3}=27 a b c \)
If a^1 / 3+b^1 / 3+c^1 / 3=0, then (a) a+b+c=0 (b) (a+b+c)^3=27 a b c (c) a+b+c=3 a b c (d) a^3+b... If a^1 / 3+b^1 / 3+c^1 / 3=0, then (a) a+b+c=0 (b) (a+b+c)^3=27 a b c (c) a+b+c=3 a b c (d) a^3+b...
if `a^(1/3)+b^(1/3)+c^(1/3)=0` then 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)`a+b+c=0` (b) `(a+b+c)^3=27\ a b c` (c)`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=27\ a b c` (c)`a+b+c=3