please send handwritten solution for part e f g h 1. Write down the letters (a) to (h) and, for each of the following statements,MONМONwrite T if the statement is true and F if it is false. For this question, noМONjustification is needed.MON FMON FMON FRAMON FRAS(b) For f(x)MON F(a) If the denominator of the function f(x) is zero at x = –5, then fhas a vertical asymptote at x = -5.stionOfficial testMONMON FMON FRASMON FRAS1function fog is (-0, 0) U (0, ∞). Officialand g(x)x2SIMON FRASER UNIVOfficial testVa, the domain of the composition(c) If the function f(x) is concave up on one side of x = c and concaveMONMON FRMON FRAdown on the other side and the tangent line to f exists at x = c, thentionRSITYASER(c, f(c)) is a point of inflection of f.OfficMON FRA(d) Two commodities are complementary if decreased demand for oneSIMONtionMONMON IMON F(e) If the function f(x) is continuous on the interval [a, b], then f has anSER UNIVERSITYresults in decreased demand for the other.MONMONSMON FRtionMON FRA(f) If the line y = mx + b is a slant asymptote of f(x), then NIVERSITYRUNIVERSITYabsolute maximum and an absolute minimum on (a, b).UNIVERSITYMON FRMONMON FIMON FRASERMON FRASMON FRASIMON FRASER Tlim (f(x) – (mx + b)) = 0 andquestionOficial test questionITY(g) The only constant positive value of a for whichER UNIVElim (f(x) – (mx + b)) = 0.YOfficial test questionMONis a = e.MON(h) If the line x = a is a vertical asymptote of a function f (x), then eitherySIMON FRA,SER UNIVERSITYlim, a f (x)SIMON FRASER UNIVERSITY-a* = a" for all xdxOfficial test question= 00 or lim,-→a ƒ (x) = –∞o.l test questionIONIONUNIVEVERSISIMON FRASER UNIVERSITYOfficial test questionSIMON FRASER UNIVERSITYOfficial test question

Use the following definitions and conditions, to find the solution. Let f be a function defined on…

Write down the letters (a) to (h) and, for each of the following statements, write T if the statement is true and F if it is false. For this question, no justification is needed. FRA has a vertical asymptote at x = -5. (a) If the denominator of the function f(x) is zero at x = –5, then f que stion FRASE ASER mest Offici R UNIVE (b) For f(r) test question ficia test 1 quest IVERSI RSITY RAS SER function fog is (-x, 0) U (0, 0). Official test question (c) If the function f(x) is concave up on one side of x = c and concave FRA and g(x) = vã, the domain of the composition x2 SIMON FRASER UNIVERSITY Official test question estion ER omei down on the other side and the tangent line to f exists at x = c, then (c, f(c)) is a point of inflection of f.Offic FRAS FRAS stion SIMON FRASER UNIVERSITY (d) Two commodities are complementary if decreased demand for one NIVER RSIT FRAS results in decreased demand for the other. icial test question SIMC (e) If the function f(x) is continuous on the interval [a, b), then f has an FR S RUNIVERSITY absolute maximum and an absolute minimum on (a. b). UNIVERSITY SER (f) If the line y FRASER UNIVERSITY = mx + b is a slant asymptote of f(x), then NIVERSITY FR FRAS lim (f(r) – (mx + b)) = 0 and est question SER UNIVER UNI (g) The only constant positive value of a for which a = a" for all x ITY Offic %3D test question lim (f(x) – (mx +b)) = 0 | Official test question estion is a = e. SIMON FRASER UNIVERSITY (h) If the line x = a is a vertical asymptote of a function f (x), then either %3D ITY Offc d dx SIMON FRASER UNIVERSITY lim, a f (x) = ∞ or lim, ya f (x) = -∞. test question Official test question

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.5: Graphs Of Functions

Problem 55E