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Q: When dividing real numbers how do you determine the sign of the quotient?
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What is a number that can be written as a quotient of 2 positive or negative numbers?

Any positive number can be written as a quotient of two positive numbers or a quotient of two negative numbers. Any real number can be written as the quotient of two real numbers.


Can have two real numbers if the quotient is not real number?

Yes but only if the denominator is 0 (so the quotient is not defined).


Is the quotient of two real numbers always a real number?

No. Not if the second number is zero.


How do you determine when the product or quotient of 2 rational numbers is positive negative or zero?

If one or both numbers are zero, then the answer is zero;if the two numbers have the same sign, then the answer is positive;if the two numbers have different signs, then the answer is negative.Incidentally, this is true of all real numbers, not just rationals.


What is one term that is expressed as a real variable product or quotient of a variable and real numbers?

It is a monomial.


What is the quotient of two real numbers with the same sign?

The sign of the quotient will be positive. +A/+B = +C. -A/-B = +C. This assumes B is not zero.


Is a rational number a real number?

Yes, a rational number is a real number. A rational number is a number that can be written as the quotient of two integers, a/b, where b does not equal 0. Integers are real numbers. The quotient of two real numbers is always a real number. The terms "rational" and "irrational" apply to the real numbers. There is no corresponding concept for any other types of numbers.


Why Q is represented for rational numbers?

It stands for the quotient. The letter R stands for the set of Real numbers.


What are real numbers that can't be expressed as a quotient of two integers?

An Irrational Number..


Can an imaginary number be obtained by dividing two real numbers?

No.


Is the quotient of two rational numbers always a real number?

A real number is any number so yes it is always a real number * * * * * Except if the second number is 0, in which case the quotient is not defined.


How to determine the domain set of all real numbers?

By definition, it is the set of all real numbers!