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Rational numbers are a subset of real numbers. They are ratios of the form x/y where x and y are integers (y ≠0). Their decimal representation are either terminating or infinitely recurring.
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Is it sometimes true when the product of Two rational numbers are rational?
No, it is always true.
Is it true that all whole numbers are rational numbers?
Yes, it is true.
What is always true about the sum of two rational numbers?
It is a rational number.
Is it true that The difference of two rational numbers always a rational number?
Yes. The rational numbers are a closed set with respect to subtraction.
Integers are a subset of rational numbers?
true
Related questions
What is true about the product of two rational numbers?
It will be rational.
Is it sometimes true when the sum of two rational numbers are rational?
No, it is always true
Is it sometimes true when the product of Twp rational numbers are rational?
No, it is always true
Is it sometimes true when the product of Two rational numbers are rational?
No, it is always true.
Is it true that all whole numbers are rational numbers?
Yes, it is true.
Are some rational numbers integers?
That's a true statement. Another true statement is: All integers are rational numbers.
What is always true about the sum of two rational numbers?
It is a rational number.
Is it true that The difference of two rational numbers always a rational number?
Yes. The rational numbers are a closed set with respect to subtraction.
Are some rational numbers intergers?
True
Integers are a subset of rational numbers?
true
When adding two rational numbers with different signs the sum will be zero Is this aways sometimes or never true?
sometimes true (when the rational numbers are the same)
Are all rational are whole numbers true or false?
True.
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