Let a, b be arbitrary real number. Find the smallest natural number 'b' for which the equation $x^2+2(a+b)x + (a - b + 8) = 0$ has unequal real roots for all a $\epsilon$ R
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Let a, b be arbitrary real number. Find the smallest natural number 'b' for which the equation $x^2+2(a+b)x + (a - b + 8) = 0$ has unequal real roots for all a $\epsilon$ R