GED Math › Multiplication
Solve for :
In order to solve for , we'll need to get all the other variables to one side so. Right now
is being divided by
, so we need to multiply the
to the other side in order to move it.
Since all the variables are different we can't do anything else to simplify the equation.
Our answer is
Multiply the numbers:
Multiply the first number with the ones digit of the second number.
Multiply the first number with the tens digit of the second number.
Add a zero to the end of this number and add this with the first number calculated.
The answer is:
What is the value of when
and
?
Plug in the given values for the and
.
Now, follow the order of operations.
Simplify the exponents first.
Then simplify the multiplication, then add.
Multiply the numbers:
Multiply the first number with the ones digit of the second number.
Multiply the first number with the tens digit of the second number.
Add a zero to the end of this number and add the value with the first number.
The answer is:
Multiply the following numbers:
Multiply the first number with the ones digit of 15.
Multiply the first number with the tens digit of 15.
Add a zero to the end of this number and add this with the first number solved.
The answer is:
Multiply:
Multiply one digit at a time:
The product is
Multiply the following numbers:
Multiply the first number with the ones digit of the second number.
Repeat the process with the tens digit of the second number.
Add a zero to the end of this number and add the first number.
The answer is:
Multiply the following numbers:
Multiply the first number with the ones digit of the second number.
Repeat the process with the tens digit.
Add an extra zero to the end of this number and add the number with the first number calculated.
The answer is:
Multiply the numbers:
Multiply 26 with the ones digit of the second number.
Multiply 26 with the tens digit of the second number.
Add an extra zero to the end of this number and add this value with the first number.
The answer is:
Multiply the two numbers:
Multiply the ones digit of 85 with 8.
Carry over the four, and then multiply the tens digit of 85 with 8.
Combine this number with the ones digit of the first number.
The answer is: