Graph h(x) = 3*-2-1 and its asymptote. Graph the asymptote as a dashed line. Use the graphing tool to graph the function. -io -8 -6 Click to enlarge graph Find the equation of the asymptote for h(x) = 3*-2 - 1 using the graph. (Type an equation.) Observe the graph and find the domain of h(x) = 3x-2 - 1. (Type your answer in interval notation.) Observe the graph and find the range of h(x) = 3*-2- 1. (Type your answer in interval notation.)

Graph h(x) = 3-2-1 and its asymptote. Graph the asymptote as a dashed line. Use the graphing tool to graph the function. -io -8 -6 Click to enlarge graph Find the equation of the asymptote for h(x) = 3-2 - 1 using the graph. (Type an equation.) Observe the graph and find the domain of h(x) = 3x-2 - 1. (Type your answer in interval notation.) Observe the graph and find the range of h(x) = 3*-2- 1. (Type your answer in interval notation.)

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter4: Rational Functions And Conics

Section4.1: Rational Functions And Asymptotes

Problem 5ECP: A business has a cost function of C=0.4x+8000, where C is measured in dollars and x is the number of...

See similar textbooks

Similar questions

Use the graph to identify any local maxima and local minima.
(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.
Use the graph to determine any local maxima or minima.
A company determines that its weekly profit from manufacturing and selling x units of a certain item is given by Px=-x3+3x2+2880x-500. Use a graphing utility to find the weekly production rate that will maximize the profit.
A business has a cost function of C=0.4x+8000, where C is measured in dollars and x is the number of units produced. The average cost per unit is given by C=Cx=0.4x+8000x,x0. a. Find the average costs per unit when x=1000,x=8000,x=20,000,andx=100,000. b. What is the horizontal asymptote of the graph of this function, and what does it represent?