A baker sells donuts for $0.99 each for less than 18 donuts. For 18 or more donuts, the baker charges $14.99 plus $0.79 for each additional donut. Write the piecewise function (constraints) describing this situation. first formula, second formula, when a (second inequality) when a (first inequality) Use the format f(x) = { %3D For example: $0.99 each for less than a dozen (12) and $9.99 for a dozen plus $0.79 for 0.99x, when z< 1. each additional donut would look like this: f(x) 9.99+0.79(r- 12), when a > 1:
A baker sells donuts for $0.99 each for less than 18 donuts. For 18 or more donuts, the baker charges $14.99 plus $0.79 for each additional donut. Write the piecewise function (constraints) describing this situation. first formula, second formula, when a (second inequality) when a (first inequality) Use the format f(x) = { %3D For example: $0.99 each for less than a dozen (12) and $9.99 for a dozen plus $0.79 for 0.99x, when z< 1. each additional donut would look like this: f(x) 9.99+0.79(r- 12), when a > 1:
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Related questions
Question

Transcribed Image Text:#1: Mmmmm....donuts
A baker sells donuts for $0.99 each for less than 18 donuts. For 18 or more donuts, the baker charges $14.99 plus $0.79 for each additional donut.
Write the piecewise function (constraints) describing this situation.
Use the format \( f(x) = \{ \) first formula, when \( x \) (first inequality)
second formula, when \( x \) (second inequality) \( \} \).
For example: $0.99 each for less than a dozen (12) and $9.99 for a dozen plus $0.79 for each additional donut would look like this: \( f(x) = \left\{
\begin{array}{lr}
0.99x, & \text{when } x < 12 \\
9.99 + 0.79(x - 12), & \text{when } x \geq 12
\end{array}
\right. \)
Expert Solution

Step 1
Let x be the number of donuts
Step by step
Solved in 2 steps with 1 images
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