The function f determines the cost (in dollars) of a new Honda Accord in terms of the number of years t since 2000. That is, f(t) represents the ost (in dollars) of a new Honda Accord t years after 2000. Use function notation to represent each of the following. a. The cost (in dollars) of a new Accord in 2008? f(13)-f(10) Preview f(13) - f(10) syntax ok %23 b. How much more a new Accord costs in 2015 as compared to the cost of a new Accord in 2010? Preview syntax error c. A new Accord in 2015 is how many times as expensive as a new Accord in 2010? (f(15))/(f(10)) Preview d. $740 dollars more than the cost of a new Accord in 2018. r=740+f(18) Preview r = 740 + f(18) syntax error: you gave an equation, not an expression %23

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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**Understanding Function Notation in Cost Calculation**

The function \( f \) determines the cost (in dollars) of a new Honda Accord in terms of the number of years \( t \) since 2000. That is, \( f(t) \) represents the cost (in dollars) of a new Honda Accord \( t \) years after 2000. Use function notation to represent each of the following scenarios:

### a. The cost (in dollars) of a new Accord in 2008

\[
f(13) - f(10)
\]
This is correct as per the syntax.

### b. How much more a new Accord costs in 2015 as compared to the cost of a new Accord in 2010?

\[
\boxed{\text{Syntax Error}}
\]

### c. A new Accord in 2015 is how many times as expensive as a new Accord in 2010?

\[
\frac{f(15)}{f(10)}
\]
This expression is correct.

### d. $740 dollars more than the cost of a new Accord in 2018

\[
r = 740 + f(18) \quad \text{(Syntax error: you gave an equation, not an expression)}
\]

### e. The price cost of 2 new Accords in 2018.

\boxed{\text{Empty Error}}

### f. The price cost of a new Accord \( x \) years since 2018.

\boxed{\text{Empty Error}}

**Instructions for Answer Entry**

Box 1: Enter your answer as an expression.
- Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\)

Box 2: Enter your answer as an expression.
- Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\)

Box 3: Enter your answer as an expression.
- Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\)

Be sure your variables match those in the question.
Transcribed Image Text:**Understanding Function Notation in Cost Calculation** The function \( f \) determines the cost (in dollars) of a new Honda Accord in terms of the number of years \( t \) since 2000. That is, \( f(t) \) represents the cost (in dollars) of a new Honda Accord \( t \) years after 2000. Use function notation to represent each of the following scenarios: ### a. The cost (in dollars) of a new Accord in 2008 \[ f(13) - f(10) \] This is correct as per the syntax. ### b. How much more a new Accord costs in 2015 as compared to the cost of a new Accord in 2010? \[ \boxed{\text{Syntax Error}} \] ### c. A new Accord in 2015 is how many times as expensive as a new Accord in 2010? \[ \frac{f(15)}{f(10)} \] This expression is correct. ### d. $740 dollars more than the cost of a new Accord in 2018 \[ r = 740 + f(18) \quad \text{(Syntax error: you gave an equation, not an expression)} \] ### e. The price cost of 2 new Accords in 2018. \boxed{\text{Empty Error}} ### f. The price cost of a new Accord \( x \) years since 2018. \boxed{\text{Empty Error}} **Instructions for Answer Entry** Box 1: Enter your answer as an expression. - Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\) Box 2: Enter your answer as an expression. - Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\) Box 3: Enter your answer as an expression. - Example: \(3x^2+1, \frac{x}{5}, \frac{(a+b)}{c}\) Be sure your variables match those in the question.
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