Text Julian a half hour to walk 2 miles. He decides to start walking in his spare time but because he wants to make sure he has enough time to go a desired distance to create the data table at which ratio does that stand personality appear
I'm sorry, but I'm having trouble understanding your question. Are you asking for a data table that shows Julian's walking distance at different times or ratios? Could you please provide more clarity?
To determine the ratio at which Julian needs to walk in order to reach his desired distance, we need to consider the given information: Julian can walk 2 miles in half an hour.
Let's break down the given information step-by-step:
1. Julian can walk 2 miles in half an hour.
2. The walking time is directly proportional to the distance covered.
To create a data table, you need to decide on the desired distances you want to cover and calculate the corresponding walking times.
For example, if Julian wants to walk 4 miles, we can set up the following table:
-----------------------------
Desired Distance (miles) | Walking Time (hours)
-----------------------------
2 | 0.5
4 | 1.0 (2*0.5)
6 | 1.5 (3*0.5)
8 | 2.0 (4*0.5)
-----------------------------
By multiplying the desired distance by the ratio obtained from the given information (2 miles in half an hour), we can calculate the walking time.
Please note that the walking time is in hours, not minutes, as we are using the ratio of half an hour to 2 miles.
To calculate the ratio at which Julian walks, we first need to determine the time it takes for him to walk a desired distance. Let's assume that Julian wants to walk a distance of 10 miles.
Given that it takes Julian 30 minutes to walk 2 miles, we can use proportions to find the time it takes for him to walk 10 miles.
Let's set up a proportion:
(30 minutes / 2 miles) = (x minutes / 10 miles)
To solve for x, we can cross-multiply and divide:
(30 minutes) * (10 miles) = (2 miles) * (x minutes)
300 minutes = 2 miles * x
Dividing both sides of the equation by 2 miles, we find:
x = 300 minutes / 2 miles
x = 150 minutes/mile
So the ratio at which Julian walks is 150 minutes per mile.