Which problem matches the picture?

Which problem matches the model?

What expression is represented by the model?

What expression is represented by the model?

$$5\times2\ \frac{2}{3}=$$  

Ms. Tsang gives your table group a giant sandwich that is 67 inches long.  Your table group needs to cut the sandwich into equal pieces for lunch.  If there are 8 students at your table , how long will piece be?

Which model best represents $$\frac{2}{4}\times3$$  

Select all situations that match $$\frac{3}{4}$$  

Ms. Harris has twelve bags of leaves to feed her caterpillar collection. If Lauren has seven cages of caterpillars that she wants to feed equally, what fraction of bag should each cage get?

You are in a group of twelve students and are completing a project as a team. If there are seven pages of work and you each need to do an equal part, how many pages does each student need to complete?

Seven Olympic Athletes drank twelve cups of water. If each athlete drank the same amount, how many cups of water did each athlete drink?

Mr. Kirk has 12 bulletin boards to cover and 7 rolls of paper. If he wants to use the same amount of paper for each board, what fraction of a roll should he use on each board?

Mr. Ow had 12 pounds of fruit he wanted to split amongst his 7 cohorts. If each cohort gets the same amount of fruit, what fraction of a pound should each cohort get?

Ms. Tsang has 12 boxes of markers to share equally amongst the 7 table groups in her classroom. What fraction of a box should each table get?

There are 12 friends at the word millionare party. They ordered 7 pizzas for dinner. What fraction of a pizza should each child get?

$$\frac{7}{3}$$  represents

Which of the following is equivalent to  $$\frac{8}{10}$$  ? 

Complete each statement.

4  $$\div$$ 9 = ________

$$n\times1$$  

$$n\times\frac{1}{2}$$  

$$n\times1\frac{1}{2}$$  

$$n\times\frac{1}{1}$$  

$$n\times\frac{2}{2}$$  

$$n\times\frac{3}{3}$$  

$$n\times1.0$$  

$$n\times1.00$$  

$$n\times\frac{10}{10}$$  

$$n\times\frac{100}{100}$$  

$$n\times\frac{4}{4}$$  

$$n\times\frac{25}{25}$$  

$$n\times\frac{4^2}{16}$$  

$$n\times\frac{1}{10}$$  

$$n\times\frac{4}{6}$$  

$$n\times\frac{9}{10}$$  

$$n\times\frac{94}{100}$$  

$$n\times\frac{964}{1,000}$$  

$$n\times\frac{10}{100}$$  

$$n\times3\frac{4}{5}$$  

$$n\times7\frac{2}{3}$$  

$$n\times4\frac{9}{3}$$  

$$n\times4$$  

$$n\times18$$  

$$n\times\left(any\ proper\ fraction\right)$$  

$$n\times\left(any\ improper\ fraction\right)$$  

$$n\times\left(any\ mixed\ number\right)$$  

$$n\times\left(any\ value\ greater\ than\ 1\right)$$  

$$n\times\left(any\ value\ less\ than\ 1\right)$$  

$$n\times\left(any\ value\ equal\ to\ 1\right)$$  

$$n\times\frac{5}{8}$$  

$$n\times5\frac{7}{8}$$  

$$n\times1\frac{1}{8}$$  

$$n\times1\frac{1}{10}$$  

$$n\times3\frac{1}{3}$$  

$$\left(n\times3\frac{1}{3}\right)_{ }$$ ◯ $$n$$  

$$\left(n\times1\frac{1}{8}\right)$$ ◯ $$n$$  

$$\left(n\times2\frac{7}{9}\right)$$ ◯ $$n$$  

$$\left(n\times2\frac{7}{9}\right)$$ ◯ $$n$$  

$$\left(n\times2\frac{3}{4}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{5}{4}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{6}{3}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{2}{1}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{15}{14}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{23}{22}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{3}{2}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{11}{1}\right)$$ ◯ $$n$$  

$$\left(n\times4\right)$$ ◯ $$n$$  

$$\left(n\times1.1\right)$$ ◯ $$n$$  

$$\left(n\times1.01\right)$$ ◯ $$n$$  

$$\left(n\times3\right)$$ ◯ $$n$$  

$$\left(n\times2\right)$$ ◯ $$n$$  

$$\left(n\times1\right)$$ ◯ $$n$$  

$$\left(n^2\right)$$ ◯ $$n$$  

$$\left(n\times\frac{1}{2}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{3}{4}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{7}{8}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{3}{5}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{9}{10}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{9}{9}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{4}{4}\right)$$ ◯ $$n$$  

$$\left(n\times\frac{6}{6}\right)$$ ◯ $$n$$  

$$\left(n+1\right)$$ ◯ $$n$$  

$$\left(n-1\right)$$ ◯ $$n$$  

Mandy earns money by delivering groceries. She earned $4 on Monday, $7 on Tuesday, $5 on Wednesday, $4 on Thursday, and $5 on Friday. What is the average amount of money Mandy earned per day?

Clayton plays basketball on a team. He has played three games so far. In the first game, he scored 10 points. In the second game, he scored 14 points. In the third game, he scored 6 points. What is Clayton’s average points per game?

Jean loves to go bird watching. One day, she saw 7 birds. The next day, she saw 11 birds. The next day, she saw no birds. What is the average number of birds Jean saw each day?

Find the average of these numbers.

10, 3, 2, 5

Find the average of these numbers.

10, 4, 5, 9

To find the average of a set of numbers, add up all the items and divide by...

On the semester final, Devin scored a 12, Levi scored a 15, and Espy scored a 18. What was the average score for these students?

Find the average of first 6 odd numbers

Find the average of first 7 even numbers