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...**rational** and irrational **numbers**? Here's an extensive one: **Rational**: Link Irrational: LinkOr are you just asking for a few examples? **Rational**: 5, 2/4, -34 Irrational: √2, πHope ...

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...**rational** **numbers** are between -7 and 1? There are an infinite number of **rational** **numbers** between any two **rational** **numbers**. Given any two **rational** **numbers**, the number midway between them is also ...

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How many **rational** **numbers** are between 10 and -10? There are an infinite number of **rational** **numbers** between any two distinct **rational** **numbers**.

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How many **rational** **numbers** are there between 10 and -10 There are an infinite number of **rational** **numbers** between any two different **rational** **numbers**.

...that can be expressed as the RATIO (see **rational**) of two integer (whole) **numbers**. 8 is an integer, and so is 3. The number 8/3 is a RATIO of two integers :it fits the definition of a **rational**

...that can be written as a fraction. You should note that the set of **rational** **numbers** contains the set of all integers . The opposite of 15/37 is -(15/37) which is equivalent to (-15)/37 and

**rational** **numbers** contains the set of all integers . The opposite of 15/37 is -(15/37) which is equivalent to (-15)/37 and

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What do you know about multiplying a **rational** number by a **rational** number? The product of two **rational** **numbers** is another **rational** number.

**rational** **numbers** what is a irational number and a **rational** number whats the differance beween them ? All integers are **rational** **numbers**. The easiest way to see that is to write an integer as a fraction

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...can be expressed as a ratio of two whole **numbers** then it's **rational**. Alternatively, if a number can be expressed in decimal with a finite number of digits or as a repeating decimal then it's

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