Write in the form of an algebraic expression:
(iii)Area of square is square of its side.

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Solution

Let the area of the square be $A$ and the side of the square be $s$ .

$Area of the square = (s i d e)^{2}$

$\Rightarrow$ $A = s^{2}$

Hence, the required expression is $A = s^{2}$ .

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Write in the form of an algebraic expression:​ (iii)Area of square is square of its side.​

Let the area of the square be A and the side of the square be s. Area of the square=(side)2 ⇒ A=s2 Hence, the required expression is A=s2.

Write in the form of an algebraic expression:
(iii)Area of square is square of its side.

Let the area of the square be $A$ and the side of the square be $s$ .

$Area of the square = (s i d e)^{2}$

$\Rightarrow$ $A = s^{2}$

Hence, the required expression is $A = s^{2}$ .