All Algebra 1 Resources
Example Questions
Example Question #281 : How To Solve Two Step Equations
Solve the equation:
Subtract two fifth from both sides of the equation.
Simplify both sides. In order to subtract the right side, we will need to have like-denominators. Find the least common denominator and re-convert the fractions.
Subtract the numerators on the right side.
Multiply by two on both sides to eliminate the fraction in front of the x-variable.
The answer is:
Example Question #281 : How To Solve Two Step Equations
Solve the equation:
Subtract seven from both sides of the equation.
Simplify both sides of the equation.
Divide by two on both sides.
Reduce both fractions.
The answer is:
Example Question #821 : Linear Equations
Solve the following equation:
Subtract four on both sides.
Simplify both sides.
Divide by negative three on both sides.
Simplify both sides. A negative divided by a negative will result in a positive value.
The answer is:
Example Question #821 : Linear Equations
Solve the equation:
Subtract seven from both sides to isolate the x term.
Simplify both sides.
Divide by negative five on both sides.
Simplify both fractions.
The answer is:
Example Question #291 : How To Solve Two Step Equations
Solve the equation:
Add seven on both sides.
Simplify both sides of the equation.
Multiply both sides by six.
Simplify both sides.
The answer is:
Example Question #824 : Linear Equations
Solve
Solving for a linear two-step problem is simple. It's just a matter of solving for x. Just think "how do I get x by itself?" In this type of problem, it is crucial to remember that what you do to one side you must do to the other.
In the case for ,
the first step for getting x by itself is to subtract from both sides.
Comparing the original problem to what it looks like after subtracting from both sides, we can deduce that we're closer to getting x by itself. The only thing left to do is dividing both sides by . This will give the final answer for x.
Example Question #825 : Linear Equations
Solve
Solving for a linear two-step problem is simple. It's just a matter of solving for x. Just think "how do I get x by itself?" In this type of problem, it is crucial to remember that what you do to one side you must do to the other.
In the case for ,
the first step for getting x by itself is to subtract from both sides.
Comparing the original problem to what it looks like after subtracting from both sides, we can deduce that we're closer to getting x by itself. The only thing left to do is dividing both sides by . This will give the final answer for x.
Example Question #292 : How To Solve Two Step Equations
Solve
Solving for a linear two-step problem is simple. It's just a matter of solving for x. Just think "how do I get x by itself?" In this type of problem, it is crucial to remember that what you do to one side you must do to the other.
In the case for ,
the first step for getting x by itself is to subtract from both sides.
Comparing the original problem to what it looks like after subtracting from both sides, we can deduce that we're closer to getting x by itself. The only thing left to do is dividing both sides by . This will give the final answer for x.
Example Question #827 : Linear Equations
Solve
Solving for a linear two-step problem is simple. It's just a matter of solving for x. Just think "how do I get x by itself?" In this type of problem, it is crucial to remember that what you do to one side you must do to the other.
In the case for ,
the first step for getting x by itself is to add to both sides.
Comparing the original problem to what it looks like after adding to both sides, we can deduce that we're closer to getting x by itself. The only thing left to do is dividing both sides by . This will give the final answer for x.
Example Question #291 : How To Solve Two Step Equations
Solve the following equation for x:
We must begin by isolating all variables. To do this, we use inverse operations. In other words, we must add to both sides of the equation. This leaves us with .
Finally, we again use inverse operations: in this case, division. When we divide both sides by , we are left with .