All SSAT Elementary Level Math Resources
Example Questions
Example Question #532 : How To Divide
Solve by making a rectangular array.
Using our problem to make a rectangular array, we know that we are going to use a total of squares, and one dimension of the rectangular array is going to have squares, we'll make that the width. Our answer will be how many squares high the rectangle array is, or the height.
We can start with squares and keep adding on top of the previous until we've used all squares. Our rectangular array is squares high with squares left over, which is our remainder.
Example Question #31 : Use Place Value Understanding And Properties Of Operations To Perform Multi Digit Arithmetic
Solve by making a rectangular array.
Using our problem to make a rectangular array, we know that we are going to use a total of squares, and one dimension of the rectangular array is going to have squares, we'll make that the width. Our answer will be how many squares high the rectangle array is, or the height.
We can start with squares and keep adding on top of the previous until we've used all squares. Our rectangular array is squares high with square left over, which is our remainder.
Example Question #233 : Number & Operations In Base Ten
Solve by making a rectangular array.
Using our problem to make a rectangular array, we know that we are going to use a total of squares, and one dimension of the rectangular array is going to have squares, we'll make that the width. Our answer will be how many squares high the rectangle array is, or the height.
We can start with squares and keep adding on top of the previous until we've used all squares. Our rectangular array is squares high with squares left over, which is our remainder.
Example Question #31 : Use Place Value Understanding And Properties Of Operations To Perform Multi Digit Arithmetic
Solve by making a rectangular array.
Using our problem to make a rectangular array, we know that we are going to use a total of squares, and one dimension of the rectangular array is going to have squares, we'll make that the width. Our answer will be how many squares high the rectangle array is, or the height.
We can start with squares and keep adding on top of the previous until we've used all squares. Our rectangular array is squares high with squares left over, which is our remainder.
Example Question #541 : How To Divide
Suzie brought 3 dozen cookies to school to share with her class of 15 people. If they all get the same amount how many cookies can each of her classmates have and how many will be leftover? Write the leftover cookies as a remainder.
In order to figure out how many cookies each person can get, you have to divide 36, which is 3 dozen, by 15.
You could also figure out how many groups of 15 there are.
The first 15, so everyone can get at least one cookie.
The second 15 cookies, so everyone can get two cookies.
There are 6 cookies left over.
Example Question #541 : How To Divide
Solve by finding the unknown factor.
A factor is a number that is multiplied by another number to produce a given number.
In this case, the unknown factor is the number multiplied by to get .
Think: What times equals
Example Question #542 : How To Divide
Solve by finding the unknown factor.
A factor is a number that is multiplied by another number to produce a given number.
In this case, the unknown factor is the number multiplied by to get .
Think: What times equals
Example Question #5 : Divide Multi Digit Numbers: Ccss.Math.Content.4.Nbt.B.6
Solve by making a rectangular array.
Using our problem to make a rectangular array, we know that we are going to use a total of squares, and one dimension of the rectangular array is going to have squares, we'll make that the width. Our answer will be how many squares high the rectangle array is, or the height.
We can start with squares and keep adding on top of the previous until we've used all squares. Our rectangular array is squares high.
Example Question #3591 : Operations
Fill in the blank.
__________
The opposite of multiplication is division. In order to find the missing piece of this multiplication problem we can divide.
Example Question #3591 : Operations
Solve the following:
To solve this division problem, we can think of it as a missing factor problem.
Think: What times equals
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