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Rational Zero Theorem
Rational Zero Theorem Rational number is defined as a number which is in the form of p/ q. Where p and q both belong to real number Set. As we know that real number is a set of Numbers which includes all Types of Numbers that are Integer, whole number, negative numbers, positive numbers and Natural Numbers etc. Thus, it is a super set of all Sets of numbers. Suppose Q( x ) = anxn + an-1xn-1 + . . . . . . . + a0 is a polynomial expression having integer coefficients where 'x' is equals to p/ q, it is considered as rational zero of q(x).
Rational Zero Theorem
Rational Zero Theorem Rational number is defined as a number which is in the form of p/ q. Where p and q both belong to real number Set. As we know that real number is a set of Numbers which includes all Types of Numbers that are Integer, whole number, negative numbers, positive numbers and Natural Numbers etc. Thus, it is a super set of all Sets of numbers. Suppose Q( x ) = anxn + an-1xn-1 + . . . . . . . + a0 is a polynomial expression having integer coefficients where 'x' is equals to p/ q, it is considered as rational zero of q(x).