Place Value/Rounding
multiplication/div
Area
addition/sub
Misc
100

The value of the 2 in 12,695.

What is 2,000.

100

This is the product of 7 X 9.

What is 63?

100

This array shows the multiplication problem...<img data-fr-image-pasted="true" 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

What is 3 x 4 = 12?

100

430 + 297=?

What is 727?

100

3 + 3 + 3 + 3 + 3 + 3 = 18  


Show this repeated addition problem as a multiplication problem.

What is 6 X 3 = 18

200

The place value of the 6 in 15,368.

What is the tens place.

200

This is the quotient of 56 divided by 7.

What is 8?

200


What is 4 x 5 = 20.

200

826-347=

What is 479?

200

This is the repeated addition problem that 6 X 6 makes.

What is 6 x 6 x 6 x 6 x 6 x 6 = 36

300

A number that when rounded to the nearest hundred would round to 700.

What is any number greater than 649 and less than 749.

300

Julie made trays of cookies that had 12 cookies each.  She baked 7 trays.  She had this many cookies.

What is 84?

300

These are the words that must always follow the total area.

What is square units.

300

600 - 426 =

What is 174?

300

Give two examples of numbers that when rounded to the nearest 10 will be 560.

What  are 561 and 558 or any others that work?

400

This momma elephant weighs 824 pounds and the baby elephant weighs 269 pounds.  This is about how much more the momma weighs than the baby.

What is 500 pounds.

400

Mike went to the store 40 times last month.  Each time he went, he bought 6 piece of bubble gum.  At the end of the month he had chewed this many pieces of gum.

What is 240?

400

Abigail's room is 11 feet  x 9  feet.  The area of her room is...

What is 99 square feet.

400

There are a total of 268 children in 4th grade.  149 of the children are girls and the rest are boys.  The number of boys is...

What is 119?

400

Cindy bought a pencil for $1.35 and and eraser for .80. She gave them $3.00. What is her change.

What is $.85

500
Joey and Sammy went to Chuck E. Cheeses.  Joey earned 196 tickets and Sammy earned 241 tickets.  They had about this many tickets altogether. 

What is 400.

500

Katherine and Makenna had some stickers. Katherine put 8 stickers in 4 rows.  Makenna put 5 stickers in 6 rows.  The combined their stickers and ended up with this many.

What is 62?

500

A room is 28 square feet and is rectangular.  If one of the walls is 4 feet, the length of the other wall is...

What is 7 feet?

500

Jill drove to her mother's house for Christmas.  She drove a total of 927 miles.  After driving 418 miles on Monday, she took a break and drove the rest of the trip the next day.  She drove this many miles on the Tuesday.

What is 509?

500

If I bought a candy bar for .70 and I gave the cashier a $5.00 bill, what is my change?

What is $4.30?