By the Rational root theorem or the Rational root test, rational roots are defined as the roots of equations of any polynomial consisting of one variable of any power.
Where all the coefficients are integers.
For the solution/root of a polynomial to be rational. Then the root would be rational if and only if the coefficient of the variable with the highest degree is divisible by 'q', and the coefficient independent of the variable or having the variable with degree 0 is divisible by 'p'.
Where p/q makes up the rational roots of the polynomial.
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