	Algebra Tutorials!

	Saturday 21st of December



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	Scientific Notation
	Notation and Symbols
	Linear Equations and Inequalities in One Variable
	Graphing Equations in Three Variables
	What the Standard Form of a Quadratic can tell you about the graph
	Simplifying Radical Expressions Containing One Term
	Adding and Subtracting Fractions
	Multiplying Radical Expressions
	Adding and Subtracting Fractions
	Multiplying and Dividing With Square Roots
	Graphing Linear Inequalities
	Absolute Value Function
	Real Numbers and the Real Line
	Monomial Factors
	Raising an Exponential Expression to a Power
	Rational Exponents
	Multiplying Two Fractions Whose Numerators Are Both 1
	Multiplying Rational Expressions
	Building Up the Denominator
	Adding and Subtracting Decimals
	Solving Quadratic Equations
	Scientific Notation
	Like Radical Terms
	Graphing Parabolas
	Subtracting Reverses
	Solving Linear Equations
	Dividing Rational Expressions
	Complex Numbers
	Solving Linear Inequalities
	Working with Fractions
	Graphing Linear Equations
	Simplifying Expressions That Contain Negative Exponents
	Rationalizing the Denominator
	Decimals
	Estimating Sums and Differences of Mixed Numbers
	Algebraic Fractions
	Simplifying Rational Expressions
	Linear Equations
	Dividing Complex Numbers
	Simplifying Square Roots That Contain Variables
	Simplifying Radicals Involving Variables
	Compound Inequalities
	Factoring Special Quadratic Polynomials
	Simplifying Complex Fractions
	Rules for Exponents
	Finding Logarithms
	Multiplying Polynomials
	Using Coordinates to Find Slope
	Variables and Expressions
	Dividing Radicals
	Using Proportions and Cross
	Solving Equations with Radicals and Exponents
	Natural Logs
	The Addition Method
	Equations

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Multiplying Polynomials

Examples

What to Do	How to Do It
1. Look again at the product of two binomials, and see how we use the method called the double distributive property.	→ (A + B)(C + D) = A(C + D) + B(C + D) = AC + AD + BC + BD
2. Generally, product of two linear binomials is multiplied by the method called F O Ι L. to obtain a quadratic (2nd degree) trinomial: F = the product of the first terms: O = the product of the outer terms: Ι = the product of the inner terms L = the product of the last terms Algebraically add the O + Ι = adx + bcx = Bx.	(ax + b)(cx + d) → Ax² + Bx + C Ax² = axÂ·cx = acx² C = bÂ·d = bd acx² + (ad +bc)x + bd . = Ax² + Bx + C
3. For general linear (first degree) binomials with common terms: The double distributive property is used vertically - the â€œouterâ€ and â€œinnerâ€ are placed directly below and then added algebraically along with the product of the â€œfirstsâ€ and â€œlastsâ€. The algebraic sum is the Product:	→ (ax + b)(cx + d)