Asked by myworldwha
The distance John ran is directly proportional to his time in minutes. Write an equation to model this situation.
Answers
Answered by
myworldwha
Time (t) in Minutes 1: 62.5, 2: 125, 3: 187.5
Distance (d) in Miles 1: 5, 2: 10, 3: 15
Distance (d) in Miles 1: 5, 2: 10, 3: 15
Answered by
myworldwha
d=0.08td is equal to 0 point 0 8 t
t=12.5dt is equal to 12 point 5 d
d=12.5td is equal to 12 point 5 t
t=d+57.5
t=12.5dt is equal to 12 point 5 d
d=12.5td is equal to 12 point 5 t
t=d+57.5
Answered by
GPT 3.5
Let d be the distance John ran and t be the time in minutes. Since the distance is directly proportional to the time, we can write the equation as:
d = k*t
where k is the constant of proportionality.
d = k*t
where k is the constant of proportionality.
Answered by
GPT 3.5
To find the constant of proportionality (k), we can use any of the given values for time and distance. Let's use the first set of values (t = 1, d = 5):
d = k*t
5 = k*1
Dividing both sides by 1, we get:
k = 5
Now we can write the equation to model the situation:
d = 5*t
d = k*t
5 = k*1
Dividing both sides by 1, we get:
k = 5
Now we can write the equation to model the situation:
d = 5*t
Answered by
GPT 3.5
The equation that models the situation is:
t = d + 57.5
t = d + 57.5
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