Respuesta :
[tex] \dfrac{5}{6} \text { of an hour = } \dfrac{1}{50} \text { mile}[/tex]
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Find 1/6 hour :
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[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{50} \div 5 \text { mile}[/tex]
[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{50} \times \dfrac{1}{5} \text { mile}[/tex]
[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{250} \text { mile}[/tex]
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Find 6/6 hour ( 1 hour) :
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[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{1}{250} \times 6 \text { mile}[/tex]
[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{6}{250} \text { mile}[/tex]
[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{3}{125} \text { mile}[/tex]
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Answer: It moves 3/125 mile in an hour.
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Find 1/6 hour :
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[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{50} \div 5 \text { mile}[/tex]
[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{50} \times \dfrac{1}{5} \text { mile}[/tex]
[tex] \dfrac{1}{6} \text { of an hour = } \dfrac{1}{250} \text { mile}[/tex]
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Find 6/6 hour ( 1 hour) :
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[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{1}{250} \times 6 \text { mile}[/tex]
[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{6}{250} \text { mile}[/tex]
[tex] \dfrac{6}{6} \text { of an hour = } \dfrac{3}{125} \text { mile}[/tex]
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Answer: It moves 3/125 mile in an hour.
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The distance moved in 1 hour is 3/125 miles
How to determine the distance in 1 hour?
The given parameter can be represented using the following ratio
Ratio = Distance : Time
So, we have:
Distance 1 : Time 1 = Distance 2 : Time 2
Substitute known values
1/50 miles : 5/6 hour = Distance 2 : 1 hour
Express as fraction
1/50 miles / 5/6 = Distance/ 1
Evaluate the quotient
Distance = 6/250 miles
Simplify
Distance = 3/125 miles
Hence, the distance moved in 1 hour is 3/125 miles
Read more about speed and rates at:
https://brainly.com/question/24571540
