If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)*x + root(b)*y + root(c) = 0 passes is=

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If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)x + root(b)y + root(c) = 0 passes is=

If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)x + root(b)y + root(c) = 0 passes is=

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If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)*x + root(b)*y + root(c) = 0 passes is=

If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)*x + root(b)*y + root(c) = 0 passes is=

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If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)x + root(b)y + root(c) = 0 passes is=

If a/bc - 2 = root over(b/c) + root over (c/b), where a, b and c are positive, then the fixed point through which the family of straight lines root (a)x + root(b)y + root(c) = 0 passes is=