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Natalie plans to run 5 miles every week for 3 weeks. On the first day of the first week, she ran \(1 \frac{1}{5}\) miles. How many miles does she need to run the rest of the first week?

Answer :

Answer:

3 4/5

Step-by-step explanation:

If Natalie runs 5 miles each week and she already ran 1 1/5 then she will need to run 3 4/5.

5 - 1 1/5 = 3 4/5

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Rewritten by : Barada

Final answer:

The question is asking how many more miles Natalie needs to run to fulfill her weekly goal after having already run 1 1/5 miles. Converting the numbers to fractions and doing a simple subtraction, we conclude that Natalie still needs to run 3 4/5 miles to reach her goal for the first week.

Explanation:

Natalie needs to calculate how many more miles she needs to run to meet her weekly goal. We know that Natalie's goal is to run 5 miles every week and that she has already run 1 1/5 miles in the first week.

  • First, we must subtract the total miles Natalie has already ran from the goal for the week. The calculation will be: 5 - 1 1/5.
  • Convert 1 1/5 to a improper fraction, to make the subtraction easier. 1 1/5 becomes 6/5.
  • To subtract fractions, or in this case a mixed number and a fraction, we want both numbers to be in the same format. Convert 5 to 25/5.
  • Now subtract 6/5 from 25/5. The answer will be 19/5.
  • Convert back to a mixed number, giving us a final result of 3 4/5 miles.

Natalie still has 3 4/5 miles to run to reach her goal for the first week.

Learn more about Subtraction of Fractions here:

https://brainly.com/question/9283740

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