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we’ll take another look at the kinds of numbers we have worked with in all previous chapters. a rational number is a number that can be written as a ratio of two integers. since any integer can be written as the ratio of two integers, all integers are rational numbers. let’s look at a few to see if we can write each of them as the ratio of two integers. in general, any decimal that ends after a number of digits such as [latex]7.3[/latex] or [latex]-1.2684[/latex] is a rational number. let’s look at the decimal form of the numbers we know are rational.

every rational number can be written both as a ratio of integers and as a decimal that either stops or repeats. an irrational number is a number that cannot be written as the ratio of two integers. if the decimal form of a number identify each of the following as rational or irrational: 1. since the number doesn’t stop and doesn’t repeat, it is irrational. but the decimal forms of square roots of numbers that are not perfect squares never stop and never repeat, so these square roots are irrational. in the following video we show more examples of how to determine whether a number is irrational or rational.

is 987/430 rational?, is 31.4564778 rational? , do irrational numbers terminate ? , is 55 rational? example. write each as the ratio of two integers: 1. −15 rational numbers. a rational number can be written as a ratio of two integers ( ie a simple fraction). example: 1.5 is , rational or irrational calculator, rational or irrational calculator, rational and irrational numbers examples, examples of rational numbers, how to identify rational numbers.

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