These worksheets give your beginning students a review of working with rational and irrational numbers.

A rational number is a value that can be made by dividing two integers. Every integer is a rational number because of notation of integers. All integers (n) can be written as n/1. Most of the values we come across during our daily routines are rational numbers. Irrational numbers cannot be written in a simple fraction form. Examples of irrational numbers include Pi and the square root of two. Try writing those as fraction, good luck with that!

Your introductory students will use these activity sheets to review rational and irrational numbers. Activities include adding and subtracting positive and negative numbers, using number lines, sorting according to value, and more.



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Rational Numbers Worksheets

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Operations with Signed Numbers Lesson and Practice

Students will learn how to do operations with signed numbers. A sample problem is solved and two practice problems are provided.

Operations with Signed Numbers Worksheet

Students will solve problems involving signed numbers. Ten problems are provided.

Operations with Signed Numbers Practice

Students will work with signed numbers. Ten problems are provided.

Operations with Signed Numbers Review and Practice

This worksheet reviews operations with signed numbers. A sample problem is solved and six practice problems are provided.

Operations with Signed Numbers Quiz

Students demonstrate their proficiency working with signed numbers. Ten problems are provided.

Operations with Signed Numbers Check

Students will solve problems involving signed numbers. Three problems are provided, and space is included for students to copy the correct answer when given.

Rational Numbers Lesson

This worksheet explains how to compare two rational numbers. A sample problem is solved.

Rational Numbers Lesson and Practice

Students learn how to identify fractions on a number line. A sample problem is solved and two practice problems are provided.

Rational Numbers Worksheet

Given decimals, students will express their values as fractions. Ten problems are provided.

Rational Numbers Practice

Students will find fractions on a number line. Ten problems are provided.

Rational Numbers Drill

Students will compare decimals. Eight problems are provided.

Rational Numbers Warm Up

Students will work with rational numbers as indicated. Three problems are provided.

Rational and Irrational Numbers Lesson and Practice

Students will learn how to determine if numbers are rational or irrational. A sample problem is solved and two practice problems are provided.

Rational and Irrational Numbers Worksheet

Students will determine if numbers are rational or irrational. Ten problems are provided.

Rational and Irrational Numbers Practice

Students will label numbers as rational or irrational. Ten problems are provided.

Rational and Irrational Numbers Review and Practice

This worksheet reviews rational and irrational numbers. A sample problem is solved and six practice problems are provided.

Rational and Irrational Numbers Quiz

Students demonstrate their proficiency identifying rational and irrational numbers. Ten problems are provided.

Rational and Irrational Numbers Check

Students will identify rational and irrational numbers. Three problems are provided, and space is included for students to copy the correct answer when given.

Reciprocals and Inverses Lesson

This worksheet explains reciprocals and inverses. A sample problem is solved.

Reciprocals and Inverses Lesson and Practice

Students learn how to identify reciprocals and inverses. A sample problem is solved and two practice problems are provided.

Reciprocals and Inverses Worksheet

Students will find the multiplicative inverses of the given numbers. Ten problems are provided.

Reciprocals and Inverses Practice

Students will find the opposites of the given numbers. Ten problems are provided.

Reciprocals and Inverses Drill

Students will simplify each expression. Eight problems are provided.

Reciprocals and Inverses Warm Up

Students will work with reciprocals and inverses as indicated. Three problems are provided.