'Graphing utility' presentation slideshows

Section 4.1 Polynomial Functions and Models

Section 4.1 Polynomial Functions and Models. Summary of the Properties of the Graphs of Polynomial Functions. Find a polynomial of degree 3 whose zeros are -4, -2, and 3. Use a graphing utility to verify your result. For the polynomial, list all zeros and their multiplicities.

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Graph by hand.

#1. #2. #3. Graph by hand. #4. #5. If $5000 is invested at 9% interest, find the amount after three years if the interest is compounded (a) monthly (b) quarterly (c) continuously. If $5000 is invested at 9% interest, find the amount after three years if the interest is compounded

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Who? What? When? Where? Why? How? Of Distance Education

Who? What? When? Where? Why? How? Of Distance Education Before we start Who has taught on-line? Who uses the web in a traditional class? What are the biggest positives to teaching an online course? What are the biggest negatives? Interesting Facts

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Objective: SWBAT graph sine and cosine curves and identify the transformations

Graphs of Sine and Cosine Functions. 4.5. Objective: SWBAT graph sine and cosine curves and identify the transformations. What You Should Learn. Sketch the graphs of basic sine and cosine functions Use amplitude and period to help sketch the graphs of sine and cosine functions

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Trig/Pre-Calculus Opening Activity

Trig/Pre-Calculus Opening Activity. Write the domain of the following functions. Solve the following inequalities. y. x. 4. -4. Definition of Graph. The graph of a function f is the collection of ordered pairs ( x , f ( x )) where x is in the domain of f . .

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Asymptotes

Asymptotes. 1. Determine all vertical asymptotes of the graph of the function (similar to p.223 #9-14). 2. Determine all vertical asymptotes of the graph of the function (similar to p.223 #9-14). 3. Use a graphing utility to find the limit (similar to p.223 #15-20).

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Graphs & Models (P1)

Graphs & Models (P1). September 5th, 2012. I. The Graph of an Equation. Ex. 1 : Sketch the graph of y = (x - 1) 2 - 3. You try: Sketch the graph of a. y = (x + 3) 2 + 4 b. y = (x - 2) 2 - 1 c. y = -(x + 1) 2 + 3. Ex. 2 : Use a graphing utility to graph each equation.

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Polynomial Functions

Polynomial Functions. Section 2.3. Objectives. Find the x -intercepts and y -intercept of a polynomial function. Describe the end behaviors of a polynomial function. Write the equation of a polynomial function given the zeros and a point on the function.

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What is Precalculus?

What is Precalculus?. Precalculus is the preparation for Calculus. Calculus is the mathematics of change: Velocity and Acceleration.

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What is Calculus?

What is Calculus?. Calculus is the mathematics of change: Velocity and Acceleration.

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Introduction to Graphing Calculators

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Sullivan Algebra and Trigonometry: Section 7.8 Trigonometric Equations II

Sullivan Algebra and Trigonometry: Section 7.8 Trigonometric Equations II. Objectives of this Section Solve Trigonometric Equations Quadratic in Form Solve Trigonometric Equations Using Identities Solve Trigonometric Equations Linear in Sine and Cosine

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