Math, asked by rahyan1986, 5 months ago

a garden is 20 by 16 m in the middle of the garden there is a square cement platform of side 3m find the cost of weding the garden at the rate 7 per square m

Answers

Answered by Anonymous
94

Given -

  • Length of Garden (l) = 20m

  • Width of Garden (b) = 16m

  • In middle of Garden platform of side = 3m

To find -

  • Cost of weeding garden at the rate of ₹7 m²

Solution -

Area of Garden = Length × Breadth

Area of garden = 20 × 16 = 320m²

Area of Square Cemented Platform = (side)²

→ Area of square = (3)²

→ Area of square = 9m²

Now,

Area of Weeding Part of Garden = Area of Garden - Area of square Cemented platform

→ 320 − 9 m

→ 311m²

Cost of Weeding Garden at rate = 1m² = ₹7

→ 311m² = 7 × 311

→ ₹2177

\therefore Cost of weeding the garden at the rate of ₹7 m² is 2177

______________________________________

Answered by Anonymous
56

Answer:

Given :-

  • Length of garden = 20 m
  • Breadth of garden = 16 m
  • Side of cement platform = 3 m
  • Cost of weding garden per m = ₹7

To Find :-

Total cost of weding

Solution :-

Firstly we will find area of cement platform and area of garden

 \huge \tt \: Area \small \: garden \huge \:  = 2(l + b)

 \huge \tt \: Area \small \: garden \huge \:  = 2(20 + 16

 \huge \tt \: Area \small \: garden \huge \:  = 2(36)

 \huge  \mathfrak {Area \: of \: garden \:  = 72 \: m}

Now,

Let's find area of cement platform

 \huge \tt \: Area \small \: platform \huge \:  =  {s}^{2}

 \huge \tt \:Area \small \: platform \huge  =  {3}^{2}

 \huge \mathfrak {Area \: of \: platform = 9m}

Let's find the area to be platformed

 \huge \tt \: Area \small \: garden \huge \:  - Area \small \: platform

 \huge \bf320 - 9

 \huge {\green {\bf {Platformed \: area = 321 \: m}}}

 \huge \tt \: Total \: cost \:  = 311 \times 7

 \huge \bf \star\: Total \: cost \:  = ₹2177 \:

Learn More :-

Perimeter of rectangle = 2(l+b)

Area of rectangle = l × b

Perimeter of square = 4s

Area of square = side²

Volume of Cuboid = l × b × h

Volume of cube = a³ or a × a × a

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