'Whose graph' presentation slideshows

Chapter 3 Introduction to the Derivative Sections 3.5, 3.6, 4.1 and 4.2

Chapter 3 Introduction to the Derivative Sections 3.5, 3.6, 4.1 and 4.2. Introduction to the Derivative. Average Rate of Change The Derivative. Average Rate of Change. The change of f ( x ) over the interval [ a , b ] is.

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Find the Vertex of the following polynomial by converting to vertex form y = -3x 2 + 12x + 17

Find the Vertex of the following polynomial by converting to vertex form y = -3x 2 + 12x + 17. (2, 29). Find the Vertex of the following polynomial y = 3.5x 2 - 42x + 141. (6, 15). A ball is thrown up and off the roof of a 75 m tall building with an initial velocity of 14.7 m/s.

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Chapter 6 - Differential Equations and Mathematical Modeling

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A graph is a diagram of a relationship of (at least) two variables with changing values.

A graph is a diagram of a relationship of (at least) two variables with changing values. The current value of each variable is represented as a distance from the origin. The coordination of the variables is represented as a point on the graph. All points on the graph are equally important.

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Welcome to Calculus BC!

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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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Warm Up

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D0 Now: p.338, #16

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Another look at D=RT

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Ch 2.1: Linear Equations; Method of Integrating Factors

Ch 2.1: Linear Equations; Method of Integrating Factors. A linear first order ODE has the general form where f is linear in y . Examples include equations with constant coefficients, such as those in Chapter 1, or equations with variable coefficients:. Constant Coefficient Case.

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Graphing the Derivative, Applications

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Quadratic Functions

Quadratic Functions. Section 2.2. Objectives. Rewrite a quadratic function in vertex form using completing the square. Find the vertex of a quadratic function. Find x -intercepts and y -intercepts of a quadratic function. Write a quadratic function given two points. . Objectives.

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Ch 2.1: Linear Equations; Method of Integrating Factors

Ch 2.1: Linear Equations; Method of Integrating Factors. A linear first order ODE has the general form where f is linear in y . Examples include equations with constant coefficients, such as those in Chapter 1, or equations with variable coefficients:. Constant Coefficient Case.

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2-7 Two-Variable Inequalities

2-7 Two-Variable Inequalities. M11.D.2.1.2: Identify or graph functions, linear equations, or linear inequalities on a coordinate plane. Objectives. Graphing Linear Inequalities Graphing Two-Variable Absolute Value Inequalties. Vocabulary.

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Find the focus of the parabola. y 2 = 4 x Choose the correct answer from the following.

Find the focus of the parabola. y 2 = 4 x Choose the correct answer from the following. (1, 0) (- 2, 0) (0, 4) (0, - 2). Find an equation for the parabola, that has a focal diameter 36 and the focus on the negative y -axes. Choose the correct answer from the following. x 2 = - 36 y

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Graphing Linear Equations

Graphing Linear Equations. From the beginning. Click the mouse button to advance the slide when you see this icon. All the slides in this presentation are timed. You do not need to click the mouse or press any keys on the keyboard for the presentation on each slide to continue.

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For the function f whose graph is given, state the limit. {image} {applet}

1. 2. 3. 4. For the function f whose graph is given, state the limit. {image} {applet}. 2 3 {image} {image}. 1. 2. 3. Find the value of the limit {image} Choose the correct answer from the following:. 6 {image} 0. 1. 2. 3. 4.

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2.3 Finding the n th Term

2.3 Finding the n th Term. Objectives: I CAN find the n th term in a linear sequence using a function rule. I CAN develop a function rule for a linear sequence. Serra - Discovering Geometry Chapter 2: Reasoning in Geometry. Vocabulary. Function Rule:.

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2.3 Finding the n th Term

2.3 Finding the n th Term. Objectives: I CAN find the n th term in a linear sequence using a function rule. I CAN develop a function rule for a linear sequence. Serra - Discovering Geometry Chapter 2: Reasoning in Geometry. Vocabulary. Function Rule:.

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