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Chapter 5: Q 88. (page 309)

Expressy as a function of x. The constant C is a positive number.
$\ln y = \ln (x + C)$

Short Answer

Expert verified

$y = x + C$

Step by step solution

01

Step 1. Given information.

Consider the given information.

$\ln y = \ln (x + C)$

02

Step 2. Calculation.

Use the logarithm property to solve.

$\begin{array}{rcl} \ln y & = & \ln (x + C) \\ y & = & x + C \end{array}$

03

Step 3. Conclusion.

The obtained result is $y = x + C$ .

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Most popular questions from this chapter

In Problems $33 - 40$ , the graph of an exponential function is given. Match each graph to one of the following functions.

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