Suppose ajay began the trail 325 meters ahead of tory. write a system of equations to represent the distance y each person will travel after any number of minutes x
y represent the distance each person will travel
x time of travel in minutes
Suppose ajay began the trail 325 meters ahead of tory. so the distance of ajay
y = 325 + rxwhere r is the speed of ajay
for tory
y = vxwhere v is the speed of torry
Answer:
Tory:
\(v = \displaystyle\frac{r}{x}\\\\vx = r\)
Ajay:
\(v = \displaystyle\frac{325+r}{x}\\\\vx =325+ r\)
Step-by-step explanation:
In order to answer this question we need to make the following assumptions:
Let Ajay and Tory have the same speed represented by:
v = Speed in meters per minute.
Formula:
\(Speed = \displaystyle\frac{Distance}{Time}\)
Now, it is given that Ajay began the trail 325 meters ahead of Tory.
Let d be the distance traveled by Tory.
Then, we can represent the situation in the form of equations.
Tory:
\(v = \displaystyle\frac{r}{x}\\\\vx = r\)
Ajay:
\(v = \displaystyle\frac{325+r}{x}\\\\vx =325+ r\)