SOLUTION: How are the graphs of the linear functions f(x) = x, k(x) = 3/4x, and t(x) = 4/3x the same? How are they different?

Algebra.Com
Question 1026839: How are the graphs of the linear functions f(x) = x, k(x) = 3/4x, and t(x) = 4/3x the same? How are they different?
Answer by robertb(5830)   (Show Source): You can put this solution on YOUR website!
The graphs of the linear functions , , and are all increasing from left to right, due to the fact that their slopes are all positive. They also have the same y-intercept of 0 (the origin).
The graphs differ only in their rates of increase, because of the differences in slopes. t(x) rises the fastest, followed by f(x), and lastly, k(x).

RELATED QUESTIONS

How do you Plot the graphs of the following functions 1. (x)=6x 2. f(x)=3x -... (answered by jim_thompson5910)
graph y=x, y=2x and y=3x on the same coordinate plane. How are the graphs alike? How are... (answered by Fombitz)
Can you please hep me answer these questions please I don't understand them I am horrible (answered by richard1234)
Graphs of Exponential and Logarithmic Functions Plot the graphs of the following... (answered by checkley71)
Plot the graphs of the following functions. Scan the graphs and post them to the... (answered by user_dude2008)
Plot the graphs of the following functions. Scan the graphs and post them to the... (answered by nycsub_teacher)
Plot the graphs of the following functions. Scan the graphs and post them to the... (answered by Alan3354)
graph the functions y=|x| and y=-|x| describe how they are alike and how are they... (answered by stanbon)