If \( a, b, c \) are non-zero real numbers, then \[ \left|\begin{array}{lll} b c & c a & a b \\ ...

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a b c are all non zero and a+b+c=0 prove that a^2/bc+b^2/ac+c^2/ab=3 abc are non zero and a+b+c=0 a b c are all non zero and a+b+c=0 prove that a^2/bc+b^2/ac+c^2/ab=3 abc are non zero and a+b+c=0
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Let \( a, b, c \in R \) be all non-zero and satisfy \( a^{3}+b^{3}+c^{3}=2 \). If the matrix \( .... Let \( a, b, c \in R \) be all non-zero and satisfy \( a^{3}+b^{3}+c^{3}=2 \). If the matrix \( ....
If a, b, c are all non-zero and a+b+c=0, prove that a^2/b c+b^2/c a+c^2/a b=3. (PV If a, b, c are all non-zero and a+b+c=0, prove that a^2/b c+b^2/c a+c^2/a b=3. (PV