Problems that You Should Practice
Given a quadratic equation of
the form
,
you do the quadratic formula to solve for x.
Using the Quadratic Formula
| Step 1. Identify a, b, & c. Step 2. Plug a, b & c into the formula above. Step 3. Simplify what is underneath the radical sign using the calculator. Step 4. Write the result. Step 5. Simplify the radical using perfect square factors. (If possible) Step 6. Write the result. Step 7. Split the problem. Step 8. Simplify both numerators. (If possible) Step 9. Write the result. Step 10. Simplify both divisions. |
Solving quadratic equations by using the quadratic formula is only one method. You can also solve quadratic equations by Completing the Square.
Relative Function
- A relative function is related to the
given equation
and is 
- The quadratic formula finds the zeros of a
quadratic function. (Do not confuse this with the
equation.)

Directions: Please solve for x in the following equations by using the quadratic formula.
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Step 1. Identify a, b & c
a=3 b=4 c=-10
Step 2. Plug a, b & c into the formula.

Steps 3 & 4. Simplify what is underneath the radical using the calculator. Write the result.

Steps 5 & 6. Simplify the radical using perfect square factors. Write the result.
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Step 7. Split the problem.

Steps 8 & 9. Simplify both numerators.
Can't simplify the numerators because of unlike terms.
Step 10. Simplify both divisions.
Problems that You Should Practice
Directions: Please solve the following equations using the quadratic formula.
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