Math, asked by abbs2, 1 year ago

25 rings each of radius ,4/5 cm are placed inside a square of side 12 cm find the unoccupied area left in the square

Answers

Answered by udit43
1
Side of square = 12cm
Area of square = s × s
= 12 × 12 = 144 cm^2
Area of circle = pi r^2
r = 4/5 cm
Area of one ring = 314/100 × 4/5 × 4/5
Area of 25 rings = 25 × 314/100 × 4/5 × 4/5
= 62.8 cm^2
unoccupied area = 144 - 62.8
= 81.2cm^2

Hope it helps.
Answered by pratik40
2
hi...
Radius of circular ring = 4/5 cm.

area \: of \: ring = \pi {r}^{2}
 = \frac{22}{7} \times ({ \frac{4}{5} )}^{2}

 = \frac{22}{7} \times \frac{16}{25}

 = \frac{352}{175}

 = 2.01 {cm}^{2}

Area of 25 rings = 25 × 2.01 = 50.25 sq.cm.

Side of square = 12 cm.

Area of square = side × side
Area of square = 12 × 12 = 144 sq .cm.

Thus ,
The area of square is 144 sq. cm

Area of unoccupied space left =
Area of square - Area of 25 rings
= 144 - 50.25
= 93.75 sq . cm
__________________________
Final Answer :
The unoccupied area left is 93 sq. cm.
__________________________
hope this helps ! ! !
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