Last Updated 03 Sep 2020

# Linear Equation and Boarding Rate

Category Essay Examples
Essay type Research
Words 376 (1 page)
Views 188

## Linear Equations in the real world Problem

A cab company charges a \$3 boarding rate in addition to its meter which is \$2 for every mile. What is the equation of the line that represents this cab company's rate?

### Problem 2)

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A cab company charges a \$5 boarding rate in addition to its meter which is \$3 for every mile. What is the equation of the line that represents this cab company's rate? | Slope of this line : 3 y-intercept of line: 5 Equation of this line(slope intercept form) : y = 3x +5

### Problem 3)

A cab company charges a \$3 boarding rate in addition to its meter which is \$? for every mile. What is the equation of the line that represents this cab company's rate?  Slope of this line : ? y-intercept of line: 3 Equation of this line(slope intercept form) : y = ? x +3

### Problem 4)

A cab company charges a \$4 boarding rate in addition to its meter which is \$ ? for every mile. What is the equation of the line that represents this cab company's rate?  Slope of this line : ? y-intercept of line:

Equation of this line(slope intercept form) : y = ? x + 4

### Problem 5)

A cab company does not charge a boarding fee but then has a meter of \$4 an hour. What equation represents this cab company's rate? Slope of this line : 4 y-intercept of line: 0 Equation of this line(slope intercept form) : y = 4x

### Problem 6)

A cab company does not charge a boarding fee but then has a meter of \$4 an hour. What equation represents this cab company's rate?  Slope of this line : 4 y-intercept of line: 0 Equation of this line(slope intercept form) : y = 4x

### Problem7)

A cab company charges a \$1 boarding fee and has a meter of \$1/3 an hour. What equation represents this cab company's rate? Slope of this line : 1/3 y-intercept of line: 1 Equation of this line(slope intercept form) : y = 1/3x+1 Need help with this page's topic? At how many mnutes do both companies charge the same amount? Never, the slope of the graphs of their rates is the same. Parallel lines never intersect.  At how many minutes do both companies charge the same amount? 20 Minutes

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