All GED Math Resources
Example Questions
Example Question #671 : Ged Math
Solve for :
Subtract from both sides.
Simplify both sides.
The answer is:
Example Question #672 : Ged Math
Solve for :
Multiply both sides by the least common denominator to cancel out the fractions.
Subtract 14 on both sides.
Divide by 3 on both sides.
The answer is:
Example Question #673 : Ged Math
Given the following equation, find the value of b when
Given the following equation, find the value of b when
This may look a little messy up front, but don't worry, it's not overly complicated.
All we need to do is plug in -3 for w and solve for b.
Let's begin:
Now add our numbers:
Now we can simplify our fraction to get:
From her on out it is just subtraction and addition:
So our answer is 5
Example Question #674 : Ged Math
Solve for .
Start by adding to both sides.
Next, square both sides to get rid of the square root.
Subtract from both sides.
Finally, divide both sides by .
Example Question #70 : Solving For The Variable
Solve for :
Start by subtracting from both sides.
Now, square both sides of the equation to get rid of the square root.
Add to both sides.
Divide both sides by .
Example Question #71 : Solving For The Variable
Solve for .
Start by adding to both sides.
Next, square both sides to get rid of the square root.
Finally, subtract from both sides.
Example Question #121 : Algebra
Solve for :
None of these answers
To solve for , all you have to do is simplify your equation until you get a number on one side and your on the other.
So for starters we already have all of our numbers on one side: . Now all we need to do is add and subtract when called for in order to get our answer.
Start by adding to
Now subtract from our newly formed
Your answer is
Example Question #72 : Solving For The Variable
Solve for :
None of the other answers
In order to solve for , all you have to do is simplify your equation so that your is on one side and your number is on the other.
For this equation, we have one number accompanying our . That is : .
Let's move that over to the other side by adding it on both sides.
Now that all of our numbers are on one side, it's time to simplify. Multiplication comes before addition, so we need to multiply the and together before we touch the .
Now we can add the to .
Our answer is
Example Question #122 : Algebra
Solve for :
None of the other answers
In order to solve for , we must simplify our equation so that we have on one side and our final number on the other side.
Before we can do any simplifying, we must get by itself. Currently our is being added by , but it's also being divided by . We can't touch the yet, so let's move the by multiplying both sides.
Now let's move that on the side by subtracting it on both sides.
Now that we have all our numbers to one side, it's time to start simplifying. Multiplication comes before subtraction, so we're going to multiply our and together.
Now we can subtract our from .
Our answer is
Example Question #123 : Algebra
Evaluate .
Solve this equation for by isolating the on the left side of the equation. This can be done by first, subtracting from both sides:
Collect like terms by subtracting coefficients of :
Add 17 to both sides:
Divide both sides by 3:
,
the correct choice.