Homework Help is Here – Start Your Trial Now!
Math
Algebra
**Problem Statement:** Rewrite \(\frac{\sqrt[4]{p}}{6p^2}\) in the form \(kx^p\). **Solution Template:** - \( k = \) [Box to fill] - \( p = \) [Box to fill] **Answer Section:** - [Empty Answer Box] - [Empty Answer Box] Note: The equation is presented with text and input boxes for \(k\) and \(p\) to be filled by the student. The goal is to express the given expression in the specified format. During a flu epidemic in a small town, health officials estimate that the number of people infected \( t \) days after the first case was discovered is given by \( S(t) = 17t^{5/4} \). After how many days will 775 people be infected? Round to one decimal place. \( t = \) [blank space] days. **Answers** | Answers | |---------| | Answer | --- To solve this problem, set \( S(t) = 775 \) and solve for \( t \): \[ 775 = 17t^{5/4} \] 1. Divide both sides by 17: \[ \frac{775}{17} = t^{5/4} \] 2. Calculate the left side: \[ 45.588 = t^{5/4} \] 3. Raise both sides to the power of \( 4/5 \): \[ t = (45.588)^{4/5} \] 4. Use a calculator to find \( t \). This process will yield the number of days \( t \) after which 775 people are infected.

**Problem Statement:** Rewrite \(\frac{\sqrt[4]{p}}{6p^2}\) in the form \(kx^p\). **Solution Template:** - \( k = \) [Box to fill] - \( p = \) [Box to fill] **Answer Section:** - [Empty Answer Box] - [Empty Answer Box] Note: The equation is presented with text and input boxes for \(k\) and \(p\) to be filled by the student. The goal is to express the given expression in the specified format. During a flu epidemic in a small town, health officials estimate that the number of people infected \( t \) days after the first case was discovered is given by \( S(t) = 17t^{5/4} \). After how many days will 775 people be infected? Round to one decimal place. \( t = \) [blank space] days. **Answers** | Answers | |---------| | Answer | --- To solve this problem, set \( S(t) = 775 \) and solve for \( t \): \[ 775 = 17t^{5/4} \] 1. Divide both sides by 17: \[ \frac{775}{17} = t^{5/4} \] 2. Calculate the left side: \[ 45.588 = t^{5/4} \] 3. Raise both sides to the power of \( 4/5 \): \[ t = (45.588)^{4/5} \] 4. Use a calculator to find \( t \). This process will yield the number of days \( t \) after which 775 people are infected.

Algebra and Trigonometry (6th Edition)
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,...
See similar textbooks
icon
Related questions
Question
100%
**Problem Statement:** Rewrite \(\frac{\sqrt[4]{p}}{6p^2}\) in the form \(kx^p\). **Solution Template:** - \( k = \) [Box to fill] - \( p = \) [Box to fill] **Answer Section:** - [Empty Answer Box] - [Empty Answer Box] Note: The equation is presented with text and input boxes for \(k\) and \(p\) to be filled by the student. The goal is to express the given expression in the specified format.
Transcribed Image Text:**Problem Statement:** Rewrite \(\frac{\sqrt[4]{p}}{6p^2}\) in the form \(kx^p\). **Solution Template:** - \( k = \) [Box to fill] - \( p = \) [Box to fill] **Answer Section:** - [Empty Answer Box] - [Empty Answer Box] Note: The equation is presented with text and input boxes for \(k\) and \(p\) to be filled by the student. The goal is to express the given expression in the specified format.
During a flu epidemic in a small town, health officials estimate that the number of people infected \( t \) days after the first case was discovered is given by \( S(t) = 17t^{5/4} \). After how many days will 775 people be infected? Round to one decimal place. \( t = \) [blank space] days. **Answers** | Answers | |---------| | Answer | --- To solve this problem, set \( S(t) = 775 \) and solve for \( t \): \[ 775 = 17t^{5/4} \] 1. Divide both sides by 17: \[ \frac{775}{17} = t^{5/4} \] 2. Calculate the left side: \[ 45.588 = t^{5/4} \] 3. Raise both sides to the power of \( 4/5 \): \[ t = (45.588)^{4/5} \] 4. Use a calculator to find \( t \). This process will yield the number of days \( t \) after which 775 people are infected.
Transcribed Image Text:During a flu epidemic in a small town, health officials estimate that the number of people infected \( t \) days after the first case was discovered is given by \( S(t) = 17t^{5/4} \). After how many days will 775 people be infected? Round to one decimal place. \( t = \) [blank space] days. **Answers** | Answers | |---------| | Answer | --- To solve this problem, set \( S(t) = 775 \) and solve for \( t \): \[ 775 = 17t^{5/4} \] 1. Divide both sides by 17: \[ \frac{775}{17} = t^{5/4} \] 2. Calculate the left side: \[ 45.588 = t^{5/4} \] 3. Raise both sides to the power of \( 4/5 \): \[ t = (45.588)^{4/5} \] 4. Use a calculator to find \( t \). This process will yield the number of days \( t \) after which 775 people are infected.
Expert Solution
Step 1

Algebra homework question answer, step 1, image 1

trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 2 steps with 2 images

SEE SOLUTIONCheck out a sample Q&A here
Blurred answer
Recommended textbooks for you
Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
Algebra
ISBN:
9780134463216
Author:
Robert F. Blitzer
Publisher:
PEARSON
Contemporary Abstract Algebra
Contemporary Abstract Algebra
Algebra
ISBN:
9781305657960
Author:
Joseph Gallian
Publisher:
Cengage Learning
Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
Algebra
ISBN:
9781285463247
Author:
David Poole
Publisher:
Cengage Learning
Algebra And Trigonometry (11th Edition)
Algebra And Trigonometry (11th Edition)
Algebra
ISBN:
9780135163078
Author:
Michael Sullivan
Publisher:
PEARSON
Introduction to Linear Algebra, Fifth Edition
Introduction to Linear Algebra, Fifth Edition
Algebra
ISBN:
9780980232776
Author:
Gilbert Strang
Publisher:
Wellesley-Cambridge Press
College Algebra (Collegiate Math)
College Algebra (Collegiate Math)
Algebra
ISBN:
9780077836344
Author:
Julie Miller, Donna Gerken
Publisher:
McGraw-Hill Education
SEE MORE TEXTBOOKS