🏷️ LIMITED TIME OFFER: GET 20% OFF GRADE+ YEARLY SUBSCRIPTION →

HomeClass Notes1,200,000US530,000

MATH 112 Lecture Notes - Lecture 9: Farad

67 views6 pages

cerisegiraffe538

2 Nov 2017

School

University of Arizona

Department

Mathematics Main

Course

Professor

Joseph Arreguin

For unlimited access to Class Notes, a Class+ subscription is required.

Document Summary

Let think about a(x+2a), we distribute a on to x and 2a. similarly, we distribute the first (x+2a) on to x and 2a inside the second parenthesis: (x+2a)x+(x+2a)2a. So we multiply each value inside the first parenthesis by each value inside the second parenthesis: (x+2a)(x+2a) Given the graph of y=f(x) below, determine the following: what is the domain and range of f(x), sketch the graph of y=f(x)+2 on the graph below: Every point go up 2, adding 2 to y for every point, eg: point (-2,1) is change to (-2,3): sketch the graph of f(x+2) Every point go left by 2, subtract 2 from x for every point, eg: point (-2,1) is change to (-4,1). Every point go right by 2, go down by 3,eg: point (-2,1) is change to (0,-2): sketch the graph of 2f(x) Take all y values and multiply them by -1. How to find domain of function xg x.

Related textbook solutions

Calculus

ISBN: 9781319050733

Single Variable Calculus: Early Transcendentals

4th Edition, 2018

ISBN: 9781337687805

CALCULUS:EARLY TRANSCENDENTALS

ISBN: 9781319050740

Related Documents

MATH 112 Study Guide - Midterm Guide: Braking Distance, Commodore 64, Bundesautobahn 62

turquoisegnu128

MATH 112 Study Guide - Midterm Guide: Braking Distance, Commodore 64, European Route E70

MATH 112 Lecture 8: Transformations and Review

cerisegiraffe538

Related Questions

Q1)

---------------------------------------------------------------------------------

Q2)

---------------------------------------------------------------------------------

Q3)

---------------------------------------------------------------------------------

Q4)

---------------------------------------------------------------------------------

Q5)

---------------------------------------------------------------------------------

Q6)

---------------------------------------------------------------------------------

Q7)

If U and V are positive constants, find all critical points of the function. (Enter your answers as a comma-separated list.) F(t) = Ue t + Ve -t t = Find all critical points of f(x) = 20 x 2 e - 0.3x and classify them as local minima of ,maxima. x = (smaller value) This critical point is a . x = (larger value) This critical point is a . Consider f(x) = x 8 (7 - x) 9. Find f '(x) and simplify your answer. f '(x) = Find all critical points of f(x) and then use the first derivation test to determine local maxima and minima. f(x) has a at x = (smallest value) Local Maximum OR Minimum OR Neither f(x) has a at x = Local Maximum OR Minimum OR Neither f(x) has a at x = (largest value) Local Maximum OR Minimum OR Neither Find the inflection points of f(t) = t 4 + t 3 - 18t 2 +8. Give exact answer. t = (smallest value) t = (largest value) Sketch a possible of y = f(x), using the given information about derivation y' = f'(x) and y" = f"(x). Assume that the function is defined and continuous for all real x. Let f be a function f(x) > 0 for all x. Let g = 1/f. If f is increasing in an interval around x 0, what about g? g is increasing in an interval x 0. g is zero in an interval around x 0. g is decreasing in an interval around x 0. We cannot tell whether g is increasing or decreasing in an interval around x 0. g is constant in an interval around x 0. If f has a local maximum at x 1, what about g? g has a local maximum at x 1. g has both a local minimum and a local maximum at x 1. We cannot tell whether g has a local minimum or a local maximum at x 1. g has an inflection point at x 1. g has a local minimum at x 1. If f is a concave down at x 2, what about g? g is increasing at x 2. g is flat at x 2. We cannot tell whether g is concave up of concave down at x 2. g is concave down at x 2. g is concave up at x 2. You are given the graph of the second derivation function f" below. Which of the given have x-values that are inflection points of the function f? (Select all the apply.) A B C D E F G H I none of the above

Show transcribed image text

apricotbeaver798