Q 69. Match the graph with a logarithm... [FREE SOLUTION]

91影视

Precalculus Enhanced with Graphing Utilities

Sullivan

$Math Studyset 91影视 Explanations$ Math

6th Edition 路 1200 pages

ISBN: 9780321795465

Chapter 5: Q 69. (page 298)

Match the graph with a logarithmic function :
The functions are :
$A . y = \log_{3} x B . y = \log_{3} (- x) C . y = - \log_{3} x D . y = - \log_{3} (- x) E . y = \log_{3} x - 1 F . y = \log_{3} (x - 1) G . y = \log_{3} (1 - x) H . y = 1 - \log_{3} x$

Short Answer

Expert verified

The following graph matches with the function is : $E . y = \log_{3} x - 1$

Step by step solution

Step 1. Given information

Given graph is :

Step 2. Points on the curve

The points are :

$x$	$y = \log_{3} x - 1$
$0.333$	$- 2$
$1$	$- 1$
$3$	$0$

Step 3. Graph of the function

The graph of the function $y = \log_{3} x - 1$ is :

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91影视

Match the graph with a logarithmic function :
The functions are :
$A . y = \log_{3} x B . y = \log_{3} (- x) C . y = - \log_{3} x D . y = - \log_{3} (- x) E . y = \log_{3} x - 1 F . y = \log_{3} (x - 1) G . y = \log_{3} (1 - x) H . y = 1 - \log_{3} x$

Short Answer

Step by step solution

Step 1. Given information

Step 2. Points on the curve

Step 3. Graph of the function

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91影视

Match the graph with a logarithmic function :The functions are :A.y=log3xB.y=log3(-x)C.y=-log3xD.y=-log3(-x)E.y=log3x-1F.y=log3(x-1)G.y=log3(1-x)H.y=1-log3x

Short Answer

Step by step solution

Step 1. Given information

Step 2. Points on the curve

Step 3. Graph of the function

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Applied Mathematics

Theoretical and Mathematical Physics

Logic and Functions

Calculus

Pure Maths

Geometry

Study anywhere. Anytime. Across all devices.

Match the graph with a logarithmic function :
The functions are :
$A . y = \log_{3} x B . y = \log_{3} (- x) C . y = - \log_{3} x D . y = - \log_{3} (- x) E . y = \log_{3} x - 1 F . y = \log_{3} (x - 1) G . y = \log_{3} (1 - x) H . y = 1 - \log_{3} x$