Consider a rectangle of length $4cm$ and breadth $3cm$.Find the area of given rectangle with suitable units;
$\begin{align}
& A.12c{{m}^{2}} \\
& B.12cm \\
& C.13c{{m}^{2}} \\
& D.13cm \\
\end{align}$
Answer
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Hint: For the above question, first consider a rectangle, its breadth and length after that directly apply the formula of area of rectangle and put all values , then calculate it to get the value of area.
Complete step-by-step answer:
To find the area of a given rectangle, let us consider a rectangle of length $4cm$ and breadth $3cm$. In the below figure we have the required rectangle.
We also know that the area of the rectangle is a product of its length and breadth.
Therefore,
Area of rectangle = length $\times $ breadth
Area of rectangle= $4cm\times 3cm$
Now $cm\times cm=c{{m}^{2}}$ and number to number, then we get
Area of rectangle= $12c{{m}^{2}}$
It is the required area of the rectangle.
Hence option A is the correct option.
Note: Rectangle is one of the types of quadrilaterals, which have opposite sides equal and parallel. Also all angles are equal to ${{90}^{\circ }}$. In geometry there are several types of quadrilaterals, each quadrilateral has different properties.
Complete step-by-step answer:
To find the area of a given rectangle, let us consider a rectangle of length $4cm$ and breadth $3cm$. In the below figure we have the required rectangle.
We also know that the area of the rectangle is a product of its length and breadth.
Therefore,
Area of rectangle = length $\times $ breadth
Area of rectangle= $4cm\times 3cm$
Now $cm\times cm=c{{m}^{2}}$ and number to number, then we get
Area of rectangle= $12c{{m}^{2}}$
It is the required area of the rectangle.
Hence option A is the correct option.
Note: Rectangle is one of the types of quadrilaterals, which have opposite sides equal and parallel. Also all angles are equal to ${{90}^{\circ }}$. In geometry there are several types of quadrilaterals, each quadrilateral has different properties.
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