CATEGORY All of the functions g(x) in the answer bank involve a reflection of f(x)=x² in the x-axis. Place each function under the correct category which describes the other transformation that occurred when transforming f(x) to g(x). Press to hear a reminder or hint for this problem. Add an answer item! A vertical stretch of f(x) along with the reflection Answer Bank g(x) = -x² g(x)= -3; C «» 0:00/0:06 To create a vertical stretch of the original function, than 1. Speect 1x A vertical shrink of f(x) along with the reflection g(x) = -x² 1=-²/x² g(x) = - Add an answer item! g(x) = -6x² ** | ✿• must be greater g(x) = -x²

CATEGORY All of the functions g(x) in the answer bank involve a reflection of f(x)=x² in the x-axis. Place each function under the correct category which describes the other transformation that occurred when transforming f(x) to g(x). Press to hear a reminder or hint for this problem. Add an answer item! A vertical stretch of f(x) along with the reflection Answer Bank g(x) = -x² g(x)= -3; C «» 0:00/0:06 To create a vertical stretch of the original function, than 1. Speect 1x A vertical shrink of f(x) along with the reflection g(x) = -x² 1=-²/x² g(x) = - Add an answer item! g(x) = -6x² ** | ✿• must be greater g(x) = -x²

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter9: Quadratic Functions And Equations

Section9.2: Transformations Of Quadratic Functions

Problem 51PFA

See similar textbooks

Similar questions

(a) To obtain the graph of g(x)=2x1 , we start with the graph of f(x)=2x and shift it _____________ (upward/ downward) 1 unit. (b) To obtain the graph of h(x)=2x1 , we start with the graph of f(x)=2xand shift it to the (left/right) 1unit.
If f(x)=x3+1, then a the value of f at x=-1 is f()=. b the value of f at x=2 is f()=. c the net change in the value of f between x = - 1 and x =2 is f()f()=.
Given the toolkit function f(x)=x2 , graph g(x)=-f(x)andh(x)=f(x) . Take note of any surprising behavior for these functions.
Use your schools library, the Internet, or some other reference source to find real-life applications of approximations of functions.
If f(x)=x3+1 , then (a) the value of f at x=1 is f()= . (b) the value of f at x=2 is f()= . (c) the net change in the value of f between x=1 and x=2 is. f()f()= .