All Pre-Algebra Resources
Example Questions
Example Question #15 : One Step Equations
Solve.
Because the signs are different (63 is negative, 15 is positive) we can subtract:
Remember: the largest number always keeps its sign!
Example Question #16 : One Step Equations
Solve for :
To isolate , we must move all other numbers to the right hand side. Therefore, we must divide both sides by 4.
Example Question #18 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve for :
To isolate , we must subtract 8 from both sides:
Example Question #17 : One Step Equations
Solve the following equation:
In order to solve this equation, you have to isolate the variable to one side by reversing the operations done to it. Whatever is done on one side of the equals sign must be done on the other side of the equals sign as well. When the variable is by itself, it will be defined as whatever is left on the other side of the equals sign, and the equation is solved.
Subtract from each side.
Example Question #21 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve for :
Explanation:
Isolate the variable to one side.
Subtract from both sides:
Example Question #21 : One Step Equations
Solve for :
Example Question #23 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve for .
To get by itself, you must subtract 4 from both sides of the equation
which simplifies to
Example Question #22 : One Step Equations
Solve for .
To get y by itself on the left side of the equation, you must add 6 to both sides of the equation
y-6+6=8+6
which simplifies to
y=14
Example Question #23 : One Step Equations
Solve for .
To get x by itself, you must divide by 3 on both sides
which simplifies to
Example Question #24 : One Step Equations
Solve for .
To get z by itself, you must multiply both sides of the equation by 2
which simplifies to