All Algebra II Resources
Example Questions
Example Question #61 : Understanding Quadratic Equations
Solve:
Use the FOIL method to solve this problem.
Multiply the terms together.
Combine like-terms.
The answer is:
Example Question #61 : Quadratic Equations And Inequalities
Simplify:
Solve the binomials by using the FOIL method. Following the template given:
Simplify the expression.
Combine like-terms.
We can rewrite using common factors.
The answer is:
Example Question #63 : Quadratic Equations And Inequalities
Solve:
Solve this expression using the FOIL method.
Use the following template for the FOIL method:
Rewrite .
Simplify the terms.
Combine like-terms and reorder the expression from highest to lowest power.
The answer is:
Example Question #64 : Quadratic Equations And Inequalities
Solve:
Simplify by using the FOIL method. Follow the template below to solve the problem.
Simplify the terms.
Do not combine unlike terms.
The answer is:
Example Question #221 : Intermediate Single Variable Algebra
Expand:
Use the FOIL method to solve this expression.
Write out the terms.
Simplify the terms.
Rewrite the radicals that are not simplified.
Replace the terms.
The answer is:
Example Question #66 : Quadratic Equations And Inequalities
Solve:
Solve this by using the FOIL method.
Substitute the given terms by the given formula.
Simplify the terms.
Combine like-terms.
The answer is:
Example Question #67 : Quadratic Equations And Inequalities
Solve:
Use the FOIL method to expand the binomials.
Simplify the terms.
Combine like terms.
The answer is:
Example Question #1362 : Algebra Ii
Solve:
Solve this expression by using the FOIL method.
Simplify each term by order of operations.
Combine like-terms.
The answer is:
Example Question #1363 : Algebra Ii
Solve:
Use the FOIL method to expand the terms. Follow the template for using this method.
Simplify all the terms.
The answer is:
Example Question #62 : Quadratic Equations And Inequalities
Solve:
Use the FOIL method to simplify the expression. Multiply each term of the first binomial with the terms of the second binomial.
Simplify the expression.
Combine like-terms and reorder all the terms from highest to lowest order.
The answer is:
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