PPT-New Unit: Derivative Tools

In this unit you will develop tools to better understand curves You will learn to distinguish between maximums minimums and points of inflection You will also learn to differentiate more complex functions such as composites and trigonometric reciprocals. Notation dx dx y 00 f 00 Thus dx dx dy dx Example Find the second derivatives of the following functions a 2 x y 00 2 b y 00 c 5 4 5 y 00 The 64257rst derivative gives information about whether a funct ion increases or decreases In fact A d Points of Inflection. Section 4.3a. Writing: True . or . False – A . critical point . of. a function always signifies . an . extreme. value . of the . function. Explain.. FALSE!!! – Counterexample???. Goal: . Identify sudden changes (discontinuities) in an image. Intuitively, most semantic and shape information from the image can be encoded in the edges. More compact than pixels. Ideal:. artist’s line drawing (but artist is also using object-level knowledge). Example. For. . find the derivative of . f. and state the domain of . f’. . The derivative can be regarded as a new function. Example. Given the graph of the function, . f. Convert 105 degrees to radians. Convert 5. π. /9 to radians. What is the range of the equation y = 2 + 4cos3x?. 7. π. /12. 100 degrees. [-2, 6]. Derivatives of Trigonometric Functions. Lesson 3.5. Objectives. Summary of Maximum and Minimum Introduction. 1) Local maximums and minimums of a function, . f(x). , often . (but not always). occur at stationary points where the function's derivative, . f'(x). , is zero.. Section 3.2a. A function will not have a derivative at a point . P . (. a. , . f. (. a. )) where. the slopes of the secant lines,. How . f. (. a. ) Might Fail to Exist. f. ail to approach a limit as . FGFOA Conference, Orlando FL,. Mark A. White, CPA, Partner, Purvis Gray & Company LLP. Jim Towne, Senior VP, DerivActiv. 1. Statement 53. Accounting and Financial Reporting for Derivative Instruments. Section 3.1a. Answers to the “Do Now” – Quick Review, p.101. 1.. 2.. 3.. 5. Slope:. 6.. 4.. 7.. 8.. 9. No, the one-sided limits. at . x. = 1 are different. 10. No, . f. is discontinuous. at . Groundwater Hydraulics. Daene C. McKinney. 1. Models …?. Input. (Explanatory Variable). Model. (Represents the Phenomena). Output. (Results – Response variable) . Run off. Infiltration. Evaporation. Slope of the Tangent Line. If . f. is defined on an open interval containing . c. and the limit exists, then . . and the line through (. c. , . f. (. c. )) with slope . m. is the line tangent to the graph of . Bell Ringer. Solve even #’s. We now have a pretty good list of “shortcuts” to find derivatives of simple functions.. Of course, many of the functions that we will encounter are not so simple. What is needed is a way to combine derivative rules to evaluate more complicated functions. . A . derivative. is a contract between two or more parties whose value is based on an agreed-upon underlying . financial asset. (like a security) or set of assets (like an index). . Derivatives are financial contracts whose values are derived from the values of underlying assets. They are widely used to speculate on future expectations or to reduce . Leading TV Unit Manufacturer in Pune Innovative Designs, Superior Quality at Adeetya's Kitchen & Furniture https://adeetyas.com/tv-unit-manufacturers-in-pune.php