Mose Hubbartt asked, updated on March 1st, 2021; Topic:
integers

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#Rule: The **sum** of any **integer** and its opposite is equal to zero. Summary: **Adding two** positive **integers** always yields a positive **sum**; **adding two negative integers** always yields a **negative sum**. To find the **sum** of a positive and a **negative integer**, take the absolute value of each **integer** and then subtract these values.
#### 17 Related Questions Answered

### When adding 2 negative numbers will the answer be positive or negative?

### When you divide two negative numbers what is the positive?

**When you divide** a **negative** number by a **positive** number then the quotient is **negative**. **When you divide** a **positive** number by a **negative** number then the quotient is also **negative**. **When you divide two negative numbers** then the quotient is **positive**.
### What are the rules for negative numbers?

### What are the rules for negative and positive numbers?

### What do two positives make?

### Why is minus a negative plus a positive?

**Subtracting** a number is the same as adding its opposite. So, **subtracting a positive** number is like adding a **negative**; you move to the left on the number line. **Subtracting a negative** number is like adding a **positive**; you move to the right on the number line.
### What are the integer rules for adding and subtracting?

**To add integers** having the same sign, keep the same sign and **add** the absolute value of each number. **To add integers** with different signs, keep the sign of the number with the largest absolute value and **subtract** the smallest absolute value from the largest. **Subtract** an **integer** by **adding** its opposite.
### What's a negative times a positive?

### What is the rule for adding and subtracting negative numbers?

### Why do you add when subtracting a negative number?

### What happens when you subtract a negative from a positive?

### How do you multiply and divide positive and negative numbers?

**The rule for ****multiplying and dividing** is very similar to the rule for adding and subtracting.When the signs are different the answer is **negative**. When the signs are the same the answer is **positive**.
### When you multiply two numbers with sign the product is negative?

**When you multiply two integers** with different **signs**, the result is always **negative**. Just **multiply** the absolute **values** and make the answer **negative**. **When you** divide **two integers** with the same **sign**, the result is always positive. Just divide the absolute **values** and make the answer positive.
### How do you add subtract multiply and divide negative numbers?

### What is the rule for subtracting integers?

### What is a fun way to teach negative numbers?

### What are negatives and positives called?

**Positive** and **negative numbers** are all integers. Integers are whole numbers that are either greater than zero (**positive**) or less than zero (negative). For every **positive** integer, there's a negative integer, **called** an additive inverse, that is an equal distance from zero.

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Even in the case, what happens when you divide two negative numbers?

When **you divide two negative numbers**, the answer is always a positive **number**. For example, -4 divided by -2 equals 2. When both **numbers** are **negative**, the **negatives** cancel out, resulting in the answer always being a positive **number**.

Beside, why do two minuses make a plus? If a number is positive, the + is usually missed out before the number. So 3 is really (+3). Adding and multiplying combinations of positive and negative numbers can cause confusion and so care must be taken. **Two** 'pluses' **make a plus**, **two** '**minuses**' **make a plus**.

Either, do you add two negative numbers?

**Adding two negative numbers** together? Just **add** the absolute value of each **number** together, put a **negative** sign in front, and **you** have your answer!

What is the rule for subtracting negative numbers?

**Rule** 3: **Subtracting** a **negative number** from a **negative number** β a **minus** sign followed by a **negative** sign, turns the two signs into a plus sign. So, instead of **subtracting** a **negative**, you are adding a positive. Basically, - (-4) becomes +4, and then you add the **numbers**. For example, say we have the problem -2 - β4.

Yes, **adding two negative numbers** together **will** always give you a **negative** result.

To get a **negative number**, you need one **negative** and one positive **number**. The **rule** works the same way when you have more than two **numbers** to multiply or divide. An even **number** of **negative numbers** will give a positive answer. An odd **number** of **negative numbers** will give a **negative** answer.

The Rules:**Rule**Example

+(+) | Two like signs become a positive sign | 3+(+2) = 3 + 2 = 5 |

β(β) | 6β(β3) = 6 + 3 = 9 | |

+(β) | Two unlike signs become a negative sign | 7+(β2) = 7 β 2 = 5 |

β(+) | 8β(+2) = 8 β 2 = 6 |

When We Multiply:Example

Γ | two positives make a positive: | 3 Γ 2 = 6 |

Γ | two negatives make a positive: | (β3) Γ (β2) = 6 |

Γ | a negative and a positive make a negative: | (β3) Γ 2 = β6 |

Γ | a positive and a negative make a negative: | 3 Γ (β2) = β6 |

Rule 2: A **negative** number **times a positive** number equals a **negative** number. When you multiply a **negative** number to a **positive** number, your answer is a **negative** number. It doesn't matter which order the **positive** and **negative** numbers are in that you are multiplying, the answer is always a **negative** number.

When **adding** positive **numbers**, count to the right. When **adding negative numbers**, count to the left. When **subtracting** positive **numbers**, count to the left. When **subtracting negative numbers**, count to the right.

The addition/**subtraction** tells us which way to face, and the positive/**negative** tells us if our steps will be forward or backward (regardless of the way **we**'re facing).

Rule 4: **Subtracting a negative** number from a **positive** numberβwhen **you** see the **subtraction** (**minus**) sign followed by a **negative** sign, turn the two signs into a plus sign. Thus, instead of **subtracting a negative**, **you**'re adding a **positive**, so **you** have a simple addition problem.

First, keep the first number (known as the minuend). Second, change the operation from **subtraction** to addition. Third, get the opposite sign of the second number (known as the subtrahend) Finally, proceed with the regular addition of **integers**.

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