Physics, asked by smartraj78, 10 months ago

find the area of square whose length 15 in m square and centimeter. don't spam ​

Answers

Answered by BrainlyRaaz
56

Given :

  • Length of the square = 15 m

To find :

  • Area of the square =?

Step-by-step explanation :

Length of the square = 15 m [Given]

We know that,

Area of the square = side²

Substituting the values in the above formula, we get,

= (15)²

= 15 × 15

= 225.

Therefore, The Area of square = 225 m²

And, We have to find in centimetre also,

Then,

We know that,

1 = 10000 cm²

So,

225 m ➮ 225 × 10000 cm²

= 2250000 cm².

Thus, The Area of the square in centimetre = 2250000 cm².

Formula Related to Square :

  • Perimeter of the square = 4 × side

  • Area of the square = side²
Answered by ItzMysticalBoy
27

\huge{\red{\mathfrak {Question:-}}}

  • Find the area of a square whose length is 15 m in square meter and square centimeter.

\huge{\pink{\mathfrak {Solution:-}}}

\underline{\bold {Given:}}

  • Side of the square = 15 m

\underline{\bold {To\:Find:}}

  • The area of the square in square meter and square centimeter.

\rule {307}{2}

\boxed{\blue{Area \:of\:square =Side\times Side}}

 \implies Area  = Side \times Side\\  \\ \implies Area =  15 \: m \times 15 \: m\\ \\  \implies Area = 225 \: m^2

\green {\tt{\therefore{The\:area \:of\:the\:square\:in\:square\:meter\:225\:m^2.}}}

\rule {307}{1}

We have to find Area of the square in square centimeter also:

As we know that :

\sf {1 \: m^2 = 10000\:cm^2 }

\implies 225 \: m^2 = 225 \times 10000 \: cm^2 \\  \\ \implies 225 \: m^2   = 2250000 \: cm^2

\green {\therefore{\tt{The\:area \:of\:the\:square\:in\: square\: centimeter\: is\:2250000\:cm^2.}}}

\rule {307}{2}

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