Find the quotient.
1. $48 \div 3=$ $\square$ .
2. In the expression, $8 \longdiv { 9 6 }$, the quotient $a=$ $\square$ .
3. Divide 12 lizards into 6 equal groups. How many lizards are in each group?
There are $\square$ lizards in each group.
Answer (2)
Calculate 48 ÷ 3 = 16 .
Determine the quotient of 96 ÷ 8 = 12 .
Divide 12 lizards into 6 equal groups: 12 ÷ 6 = 2 .
The quotients are 16 , 12 , and 2 .
Explanation
Problem Analysis We are asked to find the quotients of three division problems. Let's solve each one step by step.
Calculating 48 divided by 3 First, we need to calculate 48 ÷ 3 . This means we want to find out how many times 3 fits into 48. The result of this division is 16.
Calculating 96 divided by 8 Next, we have the expression 8 ) 96 , which represents 96 ÷ 8 . We need to find the quotient when 96 is divided by 8. The result of this division is 12.
Calculating 12 divided by 6 Finally, we need to divide 12 lizards into 6 equal groups. This means we want to find out how many lizards are in each group. We calculate 12 ÷ 6 , which equals 2.
Final Answer Therefore, the quotients are 16, 12, and 2 respectively.
Examples
Division is a fundamental arithmetic operation that helps us understand how to split a whole into equal parts. For example, if you have a pizza with 12 slices and you want to share it equally among 4 friends, you would use division ( 12 ÷ 4 = 3 ) to find out that each friend gets 3 slices. Similarly, if you are distributing 48 cookies among 3 people, each person gets 48 ÷ 3 = 16 cookies. Division is essential in everyday tasks such as sharing, measuring, and calculating proportions.
The quotients for the problems are 16 for 48 divided by 3, 12 for 96 divided by 8, and 2 for 12 lizards divided into 6 groups. Therefore, the answers are 16, 12, and 2. Each calculation follows the basic division principle of determining how many times one number can fit into another.
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