How can you describe a rational number as a quotient when the divisor is not zero?(1 point)
Responses
A rational number is a fraction that includes all integers except for when zero is the divisor.
A rational number is a fraction that includes all integers except for when zero is the divisor.
All numbers are rational numbers.
All numbers are rational numbers.
A rational number is a fraction that includes all integers.
A rational number is a fraction that includes all integers.
A rational number is a fraction.
A rational number is a fraction.
7 answers
The correct response to the question would be:
A rational number is a fraction that includes all integers except for when zero is the divisor.
This statement accurately describes a rational number as a quotient (or fraction) of two integers, where the divisor (the denominator) cannot be zero.
Yes, I understand! If you have any specific questions or need further clarifications about rational numbers or any other topic, feel free to ask!
Yes, I'm sure! The definition of a rational number is indeed that it is a fraction (or a quotient) formed by dividing an integer (the numerator) by a non-zero integer (the denominator). Therefore, the statement that a rational number is a fraction that includes all integers except for when zero is the divisor is accurate. If you have any doubts or if there's anything specific you'd like to discuss further, please let me know!
Yes, for real! The definition provided about rational numbers is accurate. Just to reiterate:
A rational number can be expressed as a fraction a/b, where a and b are integers, and b (the denominator) cannot be zero.
This means that all integers (since any integer can be expressed as itself over 1) and fractions of integers (where the denominator is not zero) are considered rational numbers.
If there's anything more you’d like to explore or any other questions you have, feel free to ask!
