Use the table and image to answer the question.

Employee 1
Earnings per Hour
Hours Earnings
1 10
2 20
3 30
A line graph is titled as Employee 2, Earnings per Hour. The x-axis is labeled Hours ranging from 0 to 6 in increments of 1. The y-axis is labeled Earnings in dollars, ranging from 0 to 80 in increments of 5. A solid line joins four plotted points. The coordinates of the plotted points are as follows: left parenthesis 0 comma 0 right parenthesis, left parenthesis 1 comma 15 right parenthesis, left parenthesis 3 comma 45 right parenthesis, and left parenthesis 5 comma 75 right parenthesis.

The proportional relationship for the earnings and hours worked for Employee 1 is displayed in the table. The proportional relationship between the earnings and hours worked for Employee 2 is displayed in the graph. What is the equation that represents the proportional relationship between the earnings and hours worked for Employee 1 and Employee 2?

(1 point)
The equation for Employee 1 is
.
The equation for Employee 2 is
.

The equation for Employee 1 is y = 10x.

The equation for Employee 2 is y = 15x.

Use the image to answer the question.

Option A and Option B are available for passes to ride public transportation. Option A is represented by the equation y=4.25x. Option B is displayed in the graph. Which option is cheaper per day? Enter 1 for Option A. Enter 2 for Option B.

(1 point)
is cheaper per day.

To determine which option is cheaper per day, we need to compare the prices for both options. Since the equation for Option A is y = 4.25x, where y represents the cost and x represents the number of days, we can see that the cost per day is $4.25.

Looking at the graph for Option B, there is no specific equation given, but we can see that the line representing Option B is below the line representing Option A. Therefore, Option B is cheaper per day.

Thus, Option 2 (Option B) is cheaper per day.

The equation that represents the proportional relationship between earnings and hours worked for Employee 1 can be determined from the table. We can see that for each hour worked, Employee 1 earns $10. Therefore, the equation for Employee 1 is y = 10x, where y represents earnings and x represents hours worked.

The equation that represents the proportional relationship between earnings and hours worked for Employee 2 can be determined from the graph. By looking at the plotted points, we can see that for each hour worked, Employee 2 earns $15. Therefore, the equation for Employee 2 is y = 15x, where y represents earnings and x represents hours worked.