PPT-A SHORT INTRODUCTION TO CALCULUS.

  1 The ideas of Calculus were discovered at the same time by NEWTON in England and LEIBNITZ in Germany in the 17 th century There was a lot of ill feeling between them because each one wanted to take the credit for discovering Calculus. Originally developed in order to study some mathematical properties of e64256ectively com putable functions this formalism has provided a strong theoretical foundation for the family of functional programming languages We show how to perform some ar The calculus students can work directly with the normal probability density function and use numerical integration techniques to compute probabilities without resorting to the tables In this article we will give a derivation of the normal probabilit A Service Learning Experience. Melinda Rudibaugh. Mathematics Faculty,. Chandler-Gilbert Community College. What is Service Learning?. Not volunteerism. Tied to the curriculum. Requires meaningful reflection and self-growth. How . do you know . how fast. You are going? . “well . how do you know. How fast you’re going. Right now,. At this very second?” . Push your friend so . that his/her . speed . changes. Try . AC 2311 C ** Calculus I ( 4 ) AC 2312 ** Calculus II ( 4 ) AC 2313 ** ( 4 ) HY 2048 C ** Physics for Engineers I ( 4 ) HY 2049 C ** Physics for Engineers II ( 4 ) AP 2302 ** Differential 8. Newton & Leibniz. History & Philosophy of Calculus, Session . 8. The invention of the calculus. Newton and Leibniz in 17. th. Century invented the algorithmic procedures underlying the calculus. Newton & Leibniz. Summary. Calculus seems to demand some concept of the infinitesimal. Magnitude. New number. Or both?. But infinitesimals lack . clarity . Concepts that are not mathematical being used to interpret mathematics?. The Return of the Infinitesimal?. So far on this course we’ve stayed close to mainstream mathematics.. In this final session we look at some more “fancy” material, much of it very recent.. These aren’t just techniques for doing complicated calculations – they represent new ways to think about geometry and continuity, and so they promise to raise some old philosophical questions. . How . do you know . how fast. You are going? . “well . how do you know. How fast you’re going. Right now,. At this very second?” . Push your friend so . that his/her . speed . changes. Try . The mathematics of continuous change. Instead of looking at average or overall results, calculus looks at how things change from second to second.. Calculus. The mathematics of continuous change. Instead of looking at average or overall results, calculus looks at how things change from second to second.. Books ordered. Stewart. . Calculus: Early . Transcendentals. 7e. Ocean. Ngl.cengage.com. Stewart. . Calculus: Early . Transcendentals. 7e. Middlesex. Ngl.cengage.com. Larson:. Calculus of a Single Variable: Early . Frank Savina and Rebecca Hartzler . Michigan Math Summit June 28, 2017. 2. T. he . T. raditional Pathway to Calculus. If you needed math in college, you needed Calculus . 3. Additional student support. With . Jim . Paradise. Objectives for Today. Our objective for today is not to teach you…. Algebra, . Geometry, . Trigonometry, and . Calculus, . but rather to give you a sound understanding of what each of these are and how, and why, they are used. . English & Languages. STEM. Humanities. Arts and Sports. The Adventures of Huckleberry Finn. ,. Mark Twain. Chinese Cinderella. , Adeline Yen . Mah. Welcome to Nowhere. , Elizabeth Laird. Wonder.