Math, asked by nehakumari6215, 6 months ago

A group of friends hike 5 whole 3/4 km, stops for lunch, and then hike another 3 whole 2/5 km. How far did they hike?​

Answers

Answered by anilverma470
4

8 19/20 km

Step-by-step explanation:

This is a simple question on addition of fractions.

We analyze the question as follows :

The distance covered in the first part of the journey = 5¾ km

The distance covered in second part of the journey = 3 1/5 km

The total distance covered = distance covered in the first part of the journey + distance covered in the second part of the journey.

Total distance = 5¾ + 3 1/5

We sum the whole numbers first = 3 + 5 = 8

3/4 + 1/5 = 19/20

Total distance = 8 19/20 Km

PLEASE MARK IT AS BRAINLIEST

Answered by Anonymous
309

Answer:

✴ Total distance hiked by them = \sf\blue {8 \frac{19}{20}  km}

Step-by-step explanation-

\sf\green {Given -}

  • Total distance hiked by them in first time= \sf\red {5 \frac{3}{4} km}
  • Total distance covered by them in second time = \sf\red {3 \frac{1}{5} km}

\sf\green {To \: find-}

  • How far did they hike?

\sf\green {How \: to \: solve? }

  • As we have given total distance covered by them in 1st and 2nd time. So, to find their total distance, we'll add both distance they travelled in 1st and 2nd time.

\sf\green {Solution -}

Total distance = Total distance covered in 1st time + total distance covered in 2nd time.

Total distance = \sf\red {(5 \frac{3}{4}  + 3 \frac{1}{5} )km}

\sf\red { =  (\frac{23}{4}  +  \frac{16}{5} )km =  \frac{179}{20} km = 8 \frac{19}{20} km}

So, total distance they hiked =

\sf\red {8 \frac{19}{20} km}

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