Victor can ride his bike 15 miles in 2 hours. He uses this ratio 15:2, to write an equation that shows the relationship between the distance he bikes and the time it takes. Victor's work is shown below. Is his equation correct?
work?
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Victor can ride his bike 15 miles on 2 hours. He uses this ratio 15:2, to write an equation that shows the relationship between the distance he bikes and the times it takes. Victo's work is shown below. Is his equation correct? h=km
15=k*2
7.5=k
So, the equation is h=7.5m
Let m= number of miles
Let h=number of hours
To determine whether Victor's equation is correct, let's review the given information. We know that Victor can ride his bike 15 miles in 2 hours.
The ratio he used is 15:2, which represents the distance he bikes to the time it takes.
Now, let's determine if his equation matches this ratio.
Victor's equation is not provided, so we will need to create one based on the information given.
If we let "d" represent the distance Victor bikes and "t" represent the time it takes, then based on the given information, we can set up the following equation:
d/t = 15/2
This equation shows the relationship between the distance (d) and the time (t) that Victor has bike for.
If Victor's equation matches this equation, then his equation is correct.
However, since Victor's equation is not mentioned, we cannot determine whether it is correct or not without additional information.