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Q: What are the rules for dividing rational numbers are the same as the rules for dividing integers?

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You need the rules of multiplication as well as of addition. But multiplication of integers can be viewed as repeated addition. Thus, if p/q and r/s are two rational numbers then their sum is(p*s + q*r)/(q*s)

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The question has no sensible answer because its proposition is not true. Multiplication is commutative, division is not, so the rules are NOT the same.

The product or quotient of two numbers that have the same sign is positive. The product or quotient of two numbers with different signs is negative.

It will be the same as dividing positives but if it is a negetive divided by a postive the answer will still be negative

The set of integers is closed under addition so that if x and y are integers, then x + y is an integer.Addition of integers is commutative, that is x + y = y + xAddition of integers is associative, that is (x + y) + z = x + (y + z) and so, without ambiguity, either can be written as x + y + z.The same three rules apply to addition of rational numbers.

The set of integers is closed under addition so that if x and y are integers, then x + y is an integer.Addition of integers is commutative, that is x + y = y + xAddition of integers is associative, that is (x + y) + z = x + (y + z) and so, without ambiguity, either can be written as x + y + z.The same three rules apply to addition of rational numbers.

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Since whole numbers are the same as integers, there are no different rules! The only way in which the rules for natural numbers is different is that the set does not contain the additional opposites of numbers (in other words, the set is not closed under subtraction).

Integers are whole numbers. 1 3/4 is not a integer whereas 1 is.

The rules are not the same.Multiplication is commutative whereas division is not.Multiplication is associative whereas division is not.

If the signs (positive/negative) are the same, the answer is going to be positive. If the signs are different, the answer going to be negative.

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