# What are the integer rules?

## What are the integer rules?

Multiplication and Division of Integers. RULE 1: The product of a positive integer and a negative integer is negative. RULE 2: The product of two positive integers is positive. RULE 3: The product of two negative integers is positive.

What is the formula for integers?

Integers formulas are formulas for addition/subtraction and multiplication/division of integers. These formulas are mentioned below. Addition/Subtraction Formulas: (+) + (+) = +

### How do you multiply integers examples?

To multiply integers, just multiply the numeric numbers without the sign and place a sign on the product by recalling the above rules.

1. Example 1. 7 x 5 = 35.
2. Example 2. (-2) × (−4) × (−3) = −24; here, the number of multiplicands = 3 (odd number)
3. Example 3. (−4) × (−3) = 12; Here the number of multiplicands is 2 (even)

How to solve equations with properties of integers?

When you divide both sides of an equation by any nonzero number, you still have equality. For any numbers a,b,c,and c ≠0, If a= b then a c = b c. For any numbers a, b, c, and c ≠ 0, If a = b then a c = b c. Solve: 7x = −49 Solve: 7 x = − 49. To isolate x x, we need to undo multiplication.

#### How to get free math lesson on multiplying integers?

Click once in an ANSWER BOX and type in your answer; then click ENTER. After you click ENTER, a message will appear in the RESULTS BOX to indicate whether your answer is correct or incorrect. To start over, click CLEAR. 1. 2. 3. 4. 5. Sign Up For Our FREE Newsletter!

What are the rules for multiplication of integers?

In order to solve this problem, we need to know the rules for multiplication of integers. Rule 1: The product of a positive integer and a negative integer is a negative integer. Rule 2: The product of two negative integers or two positive integers is a positive integer.

## How to solve equations with the addition property?

In Solve Equations with the Subtraction and Addition Properties of Equality, we solved equations similar to the two shown here using the Subtraction and Addition Properties of Equality. Now we can use them again with integers.