Aquotient is considered rationalized if its denominator contains no

A rationalized quotient is that which its denominator that has no complex numbers or radicals. A quotient is considered rationalized if its denominator contains no  complex numbers or radicals

Take for instance, the following quotients:

The first quotient (q1) is rationalized because

The second quotient (q2) is not rationalized because

The third quotient (q3) is not rationalized because

Hence, a quotient is considered rationalized if its denominator contains no  complex numbers or radicals

Read more about quotients at:

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  radicals or complex numbers

Step-by-step explanation:

A "rationalized" denominator consists entirely of a real number or variable expression with real coefficients. Preferably, any number(s) will be integer(s).

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step-by-step explanation: