'Negative infinity' presentation slideshows

Functions, Limits, and Continuity

Functions, Limits, and Continuity. Section 1.3. Functions, Limits, and Continuity. Limit Fundamental concept of calculus Separates calculus from algebra Two types Toward infinity Toward a point. Functions, Limits, and Continuity. Limit toward infinity

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Expected values, covariance, correlation and expected values

Expected values, covariance, correlation and expected values. Introduction to Bivariate Regression . Review . Mean Mode Median Freq Variance Standard deviation.

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IEEE Floating Point Revision Guide for Phase Test

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2-1 Integers and the Number Line

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Remember scientific notation?

Remember scientific notation?. (1.2 x 10 -3 )(6.7 x 10 6 ). 8.04. x 10 -3+6. Small #. Big #. 8.04. x 10 3. (8.2 x 10 8 )(6.7 x 10 6 ). 54.94. or 5.494 x 10 1. 5.494 x 10 1. x 10 14. 5.494 x 10 15. (8.2 x 10 -2 )(9.7 x 10 -5 ). 79.54. or 7.954 x 10 1. 7.954 x 10 1.

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Remember scientific notation?

Remember scientific notation?. (1.2 x 10 -3 )(6.7 x 10 6 ). 8.04. x 10 -3+6. Small #. Big #. 8.04. x 10 3. (8.2 x 10 8 )(6.7 x 10 6 ). 54.94. or 5.494 x 10 1. 5.494 x 10 1. x 10 14. 5.494 x 10 15. (8.2 x 10 -2 )(9.7 x 10 -5 ). 79.54. or 7.954 x 10 1. 7.954 x 10 1.

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3.5 Limits at Infinity

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Linear & Quadratic Functions

Linear & Quadratic Functions. PPT 2.1.1. What is a function?. In order for a relation to be a function, for every input value, there can only be one output value. To test to see if the relation is a function, we perform the vertical line test.

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Lesson 3.1 Graph Cubic Functions

Lesson 3.1 Graph Cubic Functions. Goal Graph and analyze cubic functions. Vocabulary Page 126. A cubic function is a nonlinear function that can be written in the standard form y = ax 3 + bx 2 + cx + d where a ? 0. A function f is an odd function if f (- x ) =- f ( x ).

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Limits Involving Infinity

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Newton-Raphson Method

Newton-Raphson Method. Kim Day Jessie Twigger Christian Zelenka. How is this technique conducted.

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Evaluating Limits Analytically

Evaluating Limits Analytically. Today you will use the properties of limits to evaluate limits algebraically. You will also evaluate limits involving infinity algebraically and conceptually.

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End Behavior Models

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Section 4.5 Limits at Infinity

Section 4.5 Limits at Infinity. As x approaches infinity. f(x) ? ? as x gets larger and larger f(x) ? ? as x gets larger and larger in the negative direction. f ( x ). ?. Fun Fact : A student, who is an excellent pattern-observer, was asked to find the following limit. He quickly answered.

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4.2-2 Constructing Polynomial Functions

4.2-2 Constructing Polynomial Functions. Now, we have learned about several properties for polynomial functions Finding y-intercepts Finding x-intercepts (zeros) End behavior (leading coefficient, degree) Testing values for zeros/factors (synthetic division) .

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Economics 214

Economics 214 . Lecture 5 Limits and Continuity. Rules for Evaluating Limits. Example 1 of Limit. Example 2 of Limit. Our previous function. Continuity. Figure 2.5 Functions That Are Not Continuous. Our function that was not continuous. Our noncontinuous function. Vertical asymptote.

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Limits of Functions and Continuity

Limits of Functions and Continuity. The Limit of a Function. The limit as x approaches a ( x ? a ) of f ( x ) = L means that as x gets closer and closer to a (on either side of a ), f ( x ) must approach L . Here, f ( a ) does not need to exist for the limit to exist. ?. ?.

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1.6 Limits involving infinity

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