Divide two integers (vocabulary)

In the division problem below, what is the quotient?

\[ 12 \div (-4) = -3 \]

Drag the correct term into each placeholder to label the parts of this division:

\(-20\)  ÷  \(5\)  =  \(-4\)

1($)  ÷  2($)  =  3($)

Every division has a related multiplication statement. Which multiplication statement is related to:

\(\dfrac{-6}{3} = -2\)

Complete the definition:

If 0 is divided by any nonzero integer, the quotient is 1($).

Complete the definition:

Division of any nonzero integer by 0 is 1($).

Which statement correctly distinguishes the two zero-division cases?

The rule states: The quotient of two integers with the same (like) signs is positive.

Select all expressions that have a positive quotient based on this definition.

The rule states: The quotient of two integers with different (unlike) signs is negative.

Select all expressions that have a negative quotient based on this definition.

Match each division type on the left to the correct sign of its quotient on the right.

• Positive ÷ Positive = 1($)
• Negative ÷ Negative = 2($)
• Positive ÷ Negative = 3($)
• Negative ÷ Positive = 4($)

It is stated that: If a divisor has ending zeros, we can simplify the division by removing the same number of ending zeros from both the divisor and the dividend.

Apply this definition to simplify:

\(-2{,}400 \div 60\)

What is the equivalent, simplified division to perform?

According to the section, which mathematical operation is used to solve problems that involve forming equal-sized groups?

Drag each expression into the correct category based on the definition that applies to it.

Drag each expression into the correct category based on the definition that applies to it.

To divide two integers, divide their absolute values. The quotient of two integers that have the same signs is positive. The quotient of two integers that have different signs is negative.