To determine which option is cheaper per day, we need to compare the cost of each option.
Option A is represented by the equation y=4.25x, where y is the cost and x is the number of days. The equation indicates that the cost increases linearly with the number of days.
Option B is displayed in the graph. The graph shows a line that starts at $10 and increases at a constant rate.
To compare the cost of each option, we need to determine the cost per day.
For Option A, the cost per day can be found by dividing the cost (y) by the number of days (x). So, the cost per day for Option A is 4.25.
For Option B, we can estimate the cost per day by looking at the slope of the line in the graph. The line increases by $5 over the span of 2 days, so the cost per day for Option B is 5/2, which is equal to 2.5.
Comparing the cost per day for each option, Option A (4.25) is cheaper per day than Option B (2.5).
Therefore, the answer is 1. Option A is cheaper per day.
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. Skip to navigation
1 answer
1 answer