he equation y=3.5x represents the rate, in miles per hour, at which Laura walks. The graph at right represents the rate at which Peter walks. Determine who walks faster. Explain.
To determine who walks faster, we need to compare the rates at which Laura and Peter walk.
From the equation y=3.5x, we can see that Laura's rate is a constant 3.5 miles per hour.
Looking at the graph of Peter's rate, we can see that it is a straight line with a positive slope. Generally, a steeper slope represents a faster rate.
Therefore, since Peter's graph has a steeper slope than Laura's constant rate of 3.5 miles per hour, it can be concluded that Peter walks faster than Laura.
whats the simple answer
Peter walks faster than Laura.
To determine who walks faster, we need to compare the rates at which Laura and Peter walk.
The equation y=3.5x represents Laura's rate, where x is the time in hours and y is the distance in miles.
To compare it to Peter's rate, we need to analyze the graph provided for Peter's rate.
Unfortunately, you mentioned a graph but it is not visible in this text-based format. In order to determine who walks faster, we would need to compare the slope of Laura's equation to the slope of Peter's graph. The steeper the slope, the faster the rate.
If you have the graph or any other information regarding Peter's rate, please provide it and I will be able to give you a step-by-step explanation of who walks faster.
To determine who walks faster, we need to compare the rates of Laura and Peter's walks.
The equation y = 3.5x represents Laura's walking rate, where x represents the time in hours, and y represents the number of miles she walks in that time.
To compare this with Peter's walking rate, we need to analyze the graph provided. From the graph, we can observe that Peter's walking rate is represented by a line with a steeper slope.
The slope of a line represents the rate at which the y-coordinate changes with respect to the x-coordinate. A steeper slope indicates a faster rate.
Since Peter's graph has a steeper slope, it means his walking rate is faster than Laura's. Therefore, Peter walks faster than Laura.