'3 graph' presentation slideshows

Chapter 7

Chapter 7. The Laplace Transform. FIGURE 7.1.1 Piecewise continuous function. FIGURE 7.1.2 f is of exponential order. FIGURE 7.1.3 Three functions of exponential order. FIGURE 7.1.4 e t is not of exponential order. FIGURE 7.1.5 Piecewise continuous function in Example 6.

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Bellwork:

Bellwork:. Evaluate f(x)= 5x-3 for x=4 Graph the following point on a graph. *Label Each* (1, 3), (-1, 0), (1/2, -4), (0, 4). Solve for y: f(x)= 5x-3 for x=4 f(4)= 5(4)-3 f(4)=20-3 f(4)=17 b) Graph the following point on a graph. *Label Each*

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Chapter 4

Chapter 4. Higher-Order Differential Equations. FIGURE 4.1.1 Solution curves of a BVP that pass through two points. FIGURE 4.1.2 Solution curves for BVP in part (a) of Example 3. FIGURE 4.1.3 Set consisting of f 1 and f 2 is linearly independent on ( ??, ? ).

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Go over homework

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ROOT OF AN EQUATION: any value that makes the equation true. Often at x = 0.

ROOT OF AN EQUATION: any value that makes the equation true. Often at x = 0. 3rd Monday. PW 10-2 # 1&2. Homework Quiz 5/1: Fr om the test review: 1. Work and answer to the first 2 problems you completed from the review.

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Graphing General Rational Functions

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Section 7-6: Graphing Square Root and Cube Root Functions

Section 7-6: Graphing Square Root and Cube Root Functions. Goal: Graph square root and cube root functions. Example 1: Graph a Square Root Function. Example 2: Graph a Cube Root Function. Checkpoint:. Example 3: Graph a Square Root Function. Example 4: Graph a Cube Root. Checkpoint:.

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4.4 Graphing by Addition of Ordinates

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MCR 3U SECTION 3.4 REFLECTIONS OF FUNCTIONS

MCR 3U SECTION 3.4 REFLECTIONS OF FUNCTIONS. Example 1 : Graph the functions and on a single grid. Example 2 : Graph the functions y = x 2 and y = -x 2. If y = f(x), what type of transformation is represented by functions of the form

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Transformation: A change in position or size of a figure.

Family of Functions: A set of functions whose graphs have basic characteristics in common. For example, all linear functions form a family because all of their graphs are the same basic shape, which is a line.

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4.3 Graphing Other Trig Functions

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1.7 Absolute Value, Greatest Integer, & Piecewise Functions

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7.8 (Day 2) Sinusoidal Graphs with Phase Shift

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7.9 (Day 2) Other Trig Graphs

7.9 (Day 2) Other Trig Graphs. Ex 1) Graph . Factor out b. Check Period:. b c a d. = 2 = = = 0. Per = IL:. Check a point:. (easier to match c). Ex 2) Graph. Factor out b. Check Period:. b c a d. = 2 = = = 0. Per = IL:. Check a point:. Ex 3) Graph. Factor out b.

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9.1.1 Translate between the various representations of functions.

9-1 LEARNING GOALS. 9.1.1 Translate between the various representations of functions. 9.1.2 Solve problems by using the various representations of functions. An amusement park manager estimates daily profits by multiplying the number of tickets sold by 20.

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