MIXED
Decimals
Fractions
Word Problems
GEMDAS
100

Find the equation for the table.


What is y= 0.1x

100

4.5 + 2.387

What is 6.887

100

A serving of the burrito contains 1/4 pound of meat. Franklin and two friends share his serving equally. How much meat does each friend get?

What is 1/12

100

Aaron deposits $255 in his savings account each month. How much money will he deposit in his savings account in one year?

What is $3,060

100

Simplify this expression: [(38 x 8) divided by 4] - 26

What is 50

200

Which number/s below is/are prime?

32, 36, 37, 33, 22, 20

What is 33

200

3- 1.268

What is 1.732

200

Your friend asks you to watch his iguana. He gives you 1/4 pound of food for 4 days. He tells you if you feed the iguana the same amount each day, you will have no food left over. How much food should you feed the iguana each day?

What is 1/16

200

A tennis shop ordered 124 boxes of tennis balls. Each box contains 18 tennis balls. How many tennis balls did the tennis shop order?

What is 2,232 tennis balls?

200

[18 - (2 x 5)] + 30 x 2

What is 68

300

Which comparison is NOT true?

A. 7.375 > 7.275        B. 10.875 < 10.9         

C. 8.65 > 8.675          D. 5.675 < 5.75


What is H

300

An electronic book has a file size of 2.4 megabytes. What is the file size in megabytes of 16 of these electronic books?

What is 36.4

300

There are 15 pies on a picnic table. Each pie is cut into 1/8 pieces. How many pieces of pie are on the picnic table?

What is 120

300

Nathan is trying to earn two hundred and thirty-five dollars to buy new video games. If he charges forty-seven dollars to mow a lawn, how many lawns will he need to mow to earn the money?

What is 5 dollars

300

(5 x 2) + 16 - 4 + 3 x 6

What is 40

400

What is ¾ converted into a decimal?

What is 0.75

400

Marcos has $5.55 in quarters. He spent all this money on 3 sports drinks. He spent the same amount for each sports drink. Which equation can be used to find the amount of money Marcos spent for each sports drink?

What is $1.85

400

What are the sum of the fraction strips?


1 and seven-twelfths 

400

Shannon is reading a 616 page book. She reads 22 pages every day. How many days will it take Shannon to read the entire book

What is 28

400

[6—(15 ÷ 3)] x 13

What is 13

500

Wendy’s net income for the month of April was $2,438. The table shows her December budget except for an amount in the “Other” category.   

                 

What amount, in dollars and cents, should be in the “Other” category in order for Wendy’s December budget to be balanced?

What is 188

500

The weight of sand in a large bag is 63.4 pounds. The sand in the bag is divided equally into 20 small bags. What is the weight in pounds of the sand in each small bag?

What is 3.17

500

Jorge walks 4 blocks to get home from school. Each block is 1/5 mile long.

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

What is four-fifths 

500

Jared had $22.67 in a savings account at the end of January. At the end of April he had 4 times the amount of money in the account as he did at the end of January. Which amount did he have in his savings account at the end of April?

What is $90.68

500

52 – (36 ÷ 3) x 4

What is 4