Graph the line that represents a proportional relationship between yyy and xxx where the unit rate of change of yyy with respect
to xxx is \dfrac{5}{3}
3
5
start fraction, 5, divided by, 3, end fraction . In other words, a change of 111 unit in xxx corresponds to a change of \dfrac{5}{3}
3
5
start fraction, 5, divided by, 3, end fraction units in yyy.
Graph the line and write the equation of the line.
Brainliest-Most Accurate and Correct Answer
Report-If you do it points and try to give the wrong answer and deletion.
3
5
start fraction, 5, divided by, 3, end fraction . In other words, a change of 111 unit in xxx corresponds to a change of \dfrac{5}{3}
3
5
start fraction, 5, divided by, 3, end fraction units in yyy.
Graph the line and write the equation of the line.
Brainliest-Most Accurate and Correct Answer
Report-If you do it points and try to give the wrong answer and deletion.
1 answer:
The equation of the line of the graph would be, y = 5/3x.
The graph of the line is shown in the diagram attached below.
<h3>What is a Proportional Relationship Graph?</h3>A proportional relationship is usually defined and expressed as the equation, y = kx, where:
x and y are the two variables that are in a proportional relationship with one another
k is the constant of proportionality or unit rate of change.
The unit rate of change is also the slope of the line that represents the proportional relationship graph, and passes through the point of origin, (0, 0).
Given that the line that represents a proportional relationship between x and y is where the unit rate of change is given as 5/3, the equation of the line of the graph would be, y = 5/3x.
The graph of the line is shown in the diagram attached below.
Learn more about proportional relationship graph on:
#SPJ1
You might be interested in
Answer:
length = 35ft, width = 20ft
Step-by-step explanation:
We are working with length (L), width (W), and area (A). We are asked to find the 2 dimensions. The question tells us that L = W + 15, so we can express L in terms of W. However, we still don't know what A is. Since we have 2 unknowns, we somehow need to develop 2 equations to get a solvable system.
We can set up the first equation using the relationship between L and W:
We can set up the second equation using the information in the second sentence:
Now we can plug the first equation, already isolated for A, into the second equation and solve for W:
A pretty nasty-looking equation actually becomes pretty easy to solve. We know the length is 15ft greater than the width, so if W=20, L=35.