'Hand limit' presentation slideshows

CAPE PURE MATHEMATICS

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Limits and Continuity

Limits and Continuity. Definition. Evaluation of Limits. Continuity. Limits Involving Infinity. Limit. L. a. Limits, Graphs, and Calculators. Graph 1. Graph 2. Graph 3. c) Find. 6. Note: f (-2) = 1 is not involved . 2. 3) Use your calculator to evaluate the limits.

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Continuity & One-Sided Limits

Continuity & One-Sided Limits. Section 1.4. After this lesson, you will be able to:. determine continuity at a point and continuity on an open interval determine one-sided limits and continuity on a closed interval understand and use the Intermediate Value Theorem. f. c.

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Warm Up: No Calc

Pick up new packet!. Warm Up: No Calc. 1. Find all asymptotes for (A) x=1, x=-1, y=1 (B) x=1, y=1 (C) x=1, x=-1, y=0 (D) x=1, x=-1 (E) y=1 2. 3. Use properties of logarithms to decide which of the following is largest.

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Infinite Limits & Vertical Asymptotes

Infinite Limits & Vertical Asymptotes. Section 1.5. After this lesson, you will be able to:. determine infinite limits from the left and from the right find and sketch the vertical asymptotes of the graph of a function. ______. ______. Infinite Limits-Graphically. Consider the function,.

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2.1 Rates of Change and Limits

2.1 Rates of Change and Limits. Then your average speed is:. Suppose you drive 200 miles, and it takes you 4 hours. If you look at your speedometer during this trip, it might read 65 mph. This is your instantaneous speed. A rock falls from a high cliff.

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Warmup (no calculator):

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Rates of Change & Limits

Rates of Change & Limits. Greg Kelly, Hanford High School, Richland, Washington. Then your average speed is:. Suppose you drive 200 miles, and it takes you 4 hours. If you look at your speedometer during this trip, it might read 65 mph. This is your instantaneous speed.

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Limits Numerically

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Chapter 2 Limits and the Derivative

Chapter 2 Limits and the Derivative. Section 1 Introduction to Limits. Learning Objectives for Section 2.1 Introduction to Limits. The student will learn about: Functions and graphs Limits: a graphical approach Limits: an algebraic approach Limits of difference quotients.

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The Tangent and Velocity Problems

The Tangent and Velocity Problems. The Tangent Problem. Can a tangent to a curve be a line that touches the curve at one point?. animation. Example Guess an equation of the tangent line to the exponential function y = 2 x at the point P (0,1). animation.

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Evaluating Limits Numerically & Intro into Algebraic

Evaluating Limits Numerically & Intro into Algebraic. TS: Explicitly assessing information and drawing conclusions Objective: To be able to evaluate a limit graphically and analytically. General Limit.

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Review: 1. What is a limit? 2. Is the slope a rate? Why or why not?

Review: 1. What is a limit? 2. Is the slope a rate? Why or why not? 3. Can a rate be infinitesimal?. Vocabulary: Limit: The value a function approaches as the x value gets closer and closer to it's target.

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8.4 day one

8.4 day one. Improper Integrals. Greg Kelly, Hanford High School, Richland, Washington. Sometimes we can find integrals for functions where the function or the limits are infinite. These are called improper integrals .

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CHAPTER 1: INTRODUCTION TO CALCULUS

CHAPTER 1: INTRODUCTION TO CALCULUS. 1.1: RATIONALIZING DENOMINATOR. A radical expression with a square root in the denominator can be simplified by multiplying the numerator and denominator by the radical only. Fdgdfgdfgdfgdfg Ffff s. 1.2: THE SLOPE OF A TANGENT.

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14.2.A One-Sided Limits

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