PPT-Higher Derivative Scalars in

Supergravity JeanLuc Lehners Max Planck Institute for Gravitational Physics Albert Einstein Institute Based on work with Michael Köhn and Burt Ovrut Motivation Assume N 1 s upersymmetry. 1 Scalars and Vectors is a number which expremay or may not have units associated with them.Examples: mass, volume, energy, money s both magnitude and direction. The magnitude of a vector is a scala Section 3.1b. Remember, that in . graphical terms. , the derivative of a. function at a given point can be thought of as the . slope. of the curve at that point…. Therefore, we can get a good idea of what the graph of. 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???. 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. 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 . IM 350: Intellectual Property Law and New Media. September 15, 2015. Hot News! Let’s Go Crazy!. http://www.latimes.com/local/lanow. /la-me-ln-video-suit-20150914. -. story.html. Trend of Maximum U.S. General Copyright Term. We will learn about:. Concavity -Points of Inflection - The Second Derivative Test. Review. If a functions wants to switch from decreasing to increasing. or visa versa, what are its options of approach/attack! (There is only three options). Chapter 3.5. Proving that .  . In section 2.1 you used a table of values approaching 0 from the left and right that . ; but that was not a proof. Because you will need to know this limit (and a related one for cosine), we will begin this section by proving this through geometry. 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 . nd. Derivative Test. Objectives:. To find Higher Order Derivatives. To use the second derivative to test for concavity. To use the 2. nd. Derivative Test to find relative . extrema. If a function’s derivative is . 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 . Examples should include: . velocity/speed, mass, force/weight, acceleration, displacement/distance. . Addition of vectors by calculation or scale drawing. . Calculations will be limited to two vectors at right angles. Scale drawings may involve vectors at angles other than . 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 .