All Basic Arithmetic Resources
Example Questions
Example Question #21 : Basic Arithmetic
Start with . That gives . Write the ones' place down underneath the and the and carry the to the next place.
Next, do . That gives . However, remember to add the you carried over from the previous step.
Now, write down down next to the . Make sure the is lined up beneath the and and the is in the hundreds' place.
Now, do . Because we are multiplying using the tens' place of , you need to make sure that you write down the product of and in the tens' place, underneath the from your previous answer.
Next, do . Write this product () in the hundreds' place.
Finally, add these two numbers together.
Example Question #22 : Basic Arithmetic
What is
You can simplify this problem:
, and , so if you simplify those parts of the equation, you are left with .
.
Example Question #22 : Whole Numbers
Solve for :
To solve this equation, follow order of operations:
First we do the calculations inside the parentheses.
Then we subtract to get our final answer.
Example Question #5 : Multiplication With Whole Numbers
Solve for :
To solve for m we need to isolate m on one side of the equation and all other numbers on the other side of the equation.
Our first step is to divide by 12 on both sides. Remember to undo an operation from one side of the equation and cancel out a number we need to perform the opposite operation. If you have a number multiplied by another number or a variable you need to divide to cancel out that said number.
Then we divide by 3 to get our final answer.
Example Question #1 : Division With Whole Numbers And Remainders
Kevin has won toys from a competition and decides to keep toys for himself. He would like to give the rest of the toys to four of his close friends.
If each of Kevin's friends receive the same number of toys from Kevin, how many will be remaining?
The correct answer is 2 remaining toys. Kevin has 34 toys to start and he keeps 4 for himself. This means that he has 30 toys to give to four friends.
When we divide 30 by 4, we get 7.5. Since each friend cannot get half a toy, each friend can receive 7 toys.
This means that of the 30 toys, there will be 2 toys remaining.
Example Question #2 : Division With Whole Numbers And Remainders
What is the result (with the remainder) in the above equation?
We divide the top by the bottom.
Test how many times 10 fits into 32 (try 3 times).
We subtract 30 from 32:
10 cannot fit into 2 so the remainder is 2.
Example Question #3 : Division With Whole Numbers And Remainders
Please choose the best answer for the question below.
What is divided by ? Find a whole number and a remainder.
remainder .
remainder .
remainder .
remainder .
remainder .
remainder .
Simply divide to answer this question:
remainder .
The maximum number of times can go into is , and you have left over.
To put it another way, . If you subtract from , you are left with , so that's your remainder.
Example Question #3 : Division With Whole Numbers And Remainders
What is divided by ? Express your answer as a whole number with a remainder.
remainder
remainder
remainder
remainder
remainder
remainder
is not evenly divisible by . As such, you want to first find out how many whole 's can go into .
, so is too many.
, which is as close to as you can get.
, so that's your remainder.
Example Question #3 : Division With Whole Numbers And Remainders
Carla and four of her friends are having a sleep over. Carla has seventeen blankets in her house. She wants to distribute her blankets evenly among all of the people at the sleepover (her included). How many blankets does each person get? How many are left over?
blankets each, left over
blankets each, left over
blankets each, left over
blankets each, left over
blankets each, left over
blankets each, left over
So, we have blankets, and sleep over attendees.
can go into a maxiumum of times without going over, so each attendee gets blankets.
, , so there are blankets left over.
Example Question #3 : Division With Whole Numbers And Remainders
What is
When you are dealing with negative numbers, the following rules apply.
If there are no negative signs, the answer is positive.
If there is one negative sign, the answer is negative.
If there are two negative signs, the answer is positive.
, and since there is only one negative sign the answer is negative. is the solution.