Math, asked by chawladevansh429, 3 months ago

Sudha runs a square field of side 77 m, Maya runs a rectangular field with
length 150m and breadth 106 m. Who covers more distance and by how
much?

Answers

Answered by Anonymous
1

Answer:

Maya Covers more distance

By - 512- 308 = 204m

Step-by-step explanation:

Sudha Runs = 4 * 77 = 308 m

Maya Runs = 2 *(150+106) = 2*(256) = 512 m

∴ Maya Covers more distance

By - 512- 308 = 204m

Answered by Anonymous
4

\sf{\huge{\star}} Given:-

  • Sudha runs a square field of side 77 m
  • Maya runs a rectangular field of length 150 m and 106 m

\sf{\huge{\star}} To Find:-

Who covers more distance and by how much.

\sf{\huge{\star}} Solution:-

For Sudha,

{\star} To find the distance covered by Sudha we need to find the perimeter of the square field.

Side of the field = 77 m

We know,

Perimeter of square = 4×side

Therefore,

\bf{Perimeter\:of\:the\:square\:field = 4\times77}

= \bf{Perimeter = 308\:m}

Therefore Sudha covered a distance of 308 m.

Now,

For Maya,

{\star} To find the distance covered by Maya we need to find the perimeter of the rectangular field.

Length of the field = 150 m

Breadth of the field = 106 m

We know,

Perimeter of rectangle = 2(Length + Breadth)

Therefore,

\bf{Perimeter\:of\:rectangular\:field = 2(150 + 106 )}

= \bf{Perimeter = 2\times256}

= \bf{Perimeter = 512\:m}

Therefore Maya covered a distance of 512 m.

From here we can clearly see that Maya covers more distance.

Difference between distance travelled by Maya and Sudha:-

\bf{(512-308)}\:m

= \bf{204\:m}

Therefore Maya covers more distance than Sudha by 204 m.

______________________________________

{\huge{\star}} Formulas Used:-

  • Perimeter of square = (4×side) units
  • Perimeter of rectangle = 2(Length + Breadth) units.

______________________________________

Similar questions