If the range for which is defined for all real be , evaluate .
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Here is a tip- Equate the polynomial function to 'y' and then by cross multiplying it we can obtain a quadratic equation in 'x' , then for 'x' to be real its Discriminant should be greater than or equal to 0. By doing this we can obtain an inequality in 'a' which can give us the interval of 'a' and the respective values of 'm' and 'n'.