'New equation' presentation slideshows

Translations of Linear Functions

Translations of Linear Functions. Modified LTF activity. #1. Graph y = 2x. Plot at least 5 points. #1. Graph y = 2x. Plot at least 5 points On the same graph, translate the graph 4 units to the right by moving each point 4 units to the right. #1. Graph y = 2x. Plot at least 5 points

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BELL WORK

BELL WORK. 4. x. 3 and 15. 3 and 15. Two step. Using the equation below, identify the following vocabulary terms. 4x + 3 = 15 1.) Coefficient 2.) Variable 3.) Constant 4.) Like Terms 5.) Is this a one or two step equation?. HANDS ON EQUATIONS. LESSON 6 DISTRIBUTIVE PROPERTY.

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Simple Harmonic Motion

Simple Harmonic Motion. A restoring force is one that moves a system back to an equilibrium position. Example: mass on frictionless table, attached to spring. Example: gravity acting on a mass hanging from a string. *. Example: gravity acting on a mass hanging from a spring.

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Section 4.3

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Graphing Form

Graphing Form. Graphing Form. ( h, k ): The Key Point The value of a. Example: Quadratic. Transformation: Shift the parent graph three units to the right and four units up. New Equation:. y = 4. (3,4). x = 3. Example: Cubic.

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Hawkes Learning Systems: College Algebra

Hawkes Learning Systems: College Algebra. Section 3.4: Parallel and Perpendicular Lines. Objectives. Slopes of parallel lines. Slopes of perpendicular lines. Slopes of Parallel Lines.

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Parallel Lines

Parallel Lines. We have seen that parallel lines have the same slope. . What will be the slope of the line that is parallel to y=4x-7?. What will be the slope of the line that is parallel to y=4x-7? The slope will be 4. (Parallel lines have equal slopes.).

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Multiplication and Division of Rational Numbers

Multiplication and Division of Rational Numbers . a. In the space below, create a word problem that involves integer multiplication. Write an equation to model the situation.

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Rational Numbers & Equations

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Check it out!

Check it out!. 2.3.1: Solving Linear Inequalities in Two Variables. Read the scenario. Use the information to complete the problems that follow .

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Section 8.5 Notes

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Solving Systems of Linear Equations Algebraically

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Approximating Terrain with Over-Determined Laplacian PDEs

Approximating Terrain with Over-Determined Laplacian PDEs. Abstract :

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