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6.5 Slope intercept form for Inequalities:

6.5 Slope intercept form for Inequalities:

Linear Inequality: is a linear equation with an inequality sign (< , ?, >, ?). 6.5 Slope intercept form for Inequalities:. Solution of an Inequality: is an ordered pair (x, y) that makes the inequality true. GOAL:.

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5.5 Standard Form:

5.5 Standard Form:

X -intercept: The point where the graph crosses the x-axis, ( y=0). 5.5 Standard Form:. Y -intercept: The point where the graph crosses the y-axis, (x=0). Linear Equation: is an equation that models a linear function. GOAL:.

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4.2 Patterns and Linear Functions:

4.2 Patterns and Linear Functions:

Dependent Variable: The variable that depends upon the value of another. 4.2 Patterns and Linear Functions:. Independent Variable: The variable that is not dependent. . Input: The values of the independent variable. Output: The values of the dependent variable.

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3.6 Compound inequalities:

3.6 Compound inequalities:

Inverse Operations: Operations that undo another operation. 3.6 Compound inequalities:. Isolate: The use of inverse operations used to leave a variable by itself. Compound Inequalities: two distinct inequalities joined by the word and or the word or. GOAL:. Compound inequalities:.

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4.6 Formalizing Relations and Functions:

4.6 Formalizing Relations and Functions:

Relation: the pairing of numbers in one set mainly the domain with exactly one number of the range represented by ordered pairs (x, y). 4.6 Formalizing Relations and Functions:. Domain: The x value of the ordered pair ( x , y).

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5.3 Slope Intercept Form:

5.3 Slope Intercept Form:

Parent Graph: Simplest function of a family of functions with common characteristics. 5.3 Slope Intercept Form:. Linear Parent Function: is y = x or f(x) = x. Linear Equation: is an equation that models a linear function. Y-intercept: The point where the graph crosses the y-axis. GOAL:.

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3.6 Compound inequalities:

3.6 Compound inequalities:

Inverse Operations: Operations that undo another operation. 3.6 Compound inequalities:. Isolate: The use of inverse operations used to leave a variable by itself. Compound Inequalities: two distinct inequalities joined by the word and or the word or. GOAL:. Compound inequalities:.

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9.5: COMPLETING THE SQUARE:

9.5: COMPLETING THE SQUARE:

Factoring: A process used to break down any polynomial into simpler polynomials. 9.5: COMPLETING THE SQUARE:. Zero-Product Property: For any real numbers a and b, If a b = 0 Then a = 0 or b = 0.

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8.2 MULTIPLYING and FACTORING POLYNOMIALS:

8.2 MULTIPLYING and FACTORING POLYNOMIALS:

Distributive Property: for any real numbers a, b, and c : a( b+c ) = ( b+c )a = ab + ac. 8.2 MULTIPLYING and FACTORING POLYNOMIALS:. Greatest Common Factor (GCF): The number, variable and/or term that each monomial or polynomial have in common . GOAL:. MULTIPLYING POLYNOMIALS:.

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8.1 + AND - POLYNOMIALS:

8.1 + AND - POLYNOMIALS:

Monomial: a real number, a variable, or a product of both. Ex: 4, 4x, 18, -4x 2 , c, . 8.1 + AND - POLYNOMIALS:. Degree of monomial: The sum of the exponents of its variables. Ex: 4 ? Degree 0 4x ? Degree 1 -4x 2 ? Degree of 2

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3.5 SETS

3.5 SETS

3.5 SETS. Roster Form: use the { } to list the elements of the set ex: { 1, 2, 3, 4, 5, 6, 7, 8, 9}. Set Builder Notation: use the { } to describe the properties of the elements of the set ex: { x | 1 < x < 9 }.

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10.2 SIMPLIFYING RADICALS:

10.2 SIMPLIFYING RADICALS:

Radical Expression: The expression that contains a radical. 10.2 SIMPLIFYING RADICALS:. Radicand . Radical. GOAL:. Multiplication Property of Square Roots:. 1) For a ? 0, b ? 0, . 2) For a ? 0, b ? 0, . Ex: What is the simplest form of: 1) 2) 3) . SOLUTION:.

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