Math, asked by kishore94, 1 year ago

there is a slide in a park one of its side walls has been painted in some colour with the message keep the park green and clean if the sides of the wall or 15 m 11 m and 6 m find the area painted in colour


hoxabel: Please be precise while asking a question. Do you want to find the area of different walls i.e Wall 1: 15m in width, Wall 2: 11m in width, Wall 3: 6m in width. If yes then you also need to provide the length of the wall
kishore94: ok sorry its my mistake 6m length

Answers

Answered by hoxabel
4

Answer:

Area of the wall(Where length is 6m and width is 15m):

A = w*l = 90


Step-by-step explanation:

Solving for area of Rectangle: w * l

Therefore, Area Painted in colour is equal to = 15 * 6 Which is equal to 90.

Answered by Agamsain
10

Answer :-

  • Area if painted wall = 20√2 cm²

Given :-

  • Length of first side = 15 metres
  • Length of second side = 11 metres
  • Length of third side = 6 metres

To Find :-

  • The area of Painted wall.

Explanation :-

As we know, by using Heron's Formulae we need semi-perimeter of triangle or triangular object.

Finding Semi-perimeter of wall

\implies \rm \dfrac{Side \: 1 + Side \: 2 + Side \: 3}{2}

\implies \rm \dfrac{15 + 11 + 6}{2}

\implies \rm \dfrac{32}{2}

\boxed { \implies \rm \bold { 16 \: cm}}

Now, Substituting the values

\implies \rm \sqrt{s (s - a) (s - b) (s - c)}

\rm \implies \sqrt{16 (16 - 15) (16 - 11) (16 - 6)}

\implies \rm \sqrt{16 (1) (5) (10)}

\implies \rm \sqrt{16 \times 1 \times 5 \times 10}

\implies \rm \sqrt{800}

\underline { \boxed { \implies \rm \bold { 20 \sqrt{2} \: cm^2 }}}

Hence, the area of painted wall is 20√2 cm²

@Agamsain

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