Find the number of small squares(each having area $1$ sq. unit) that can be fit into a rectangle of length $a$ and breadth $b$ .

a + b

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a - b

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a \times b

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\frac{a}{b}

\frac{b}{a}

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Solution

The correct option is C $a \times b$
Area of rectangle $= a \times b$
Area of $1$ small square $= 1$ square unit
No. of squares $= \frac{a \times b}{1}$

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Find the number of small squares(each having area 1 sq. unit) that can be fit into a rectangle of length a and breadth b.

The correct option is C a×bArea of rectangle=a×bArea of 1 small square=1 square unitNo. of squares =a×b1

Find the number of small squares(each having area $1$ sq. unit) that can be fit into a rectangle of length $a$ and breadth $b$ .

The correct option is C $a \times b$
Area of rectangle $= a \times b$
Area of $1$ small square $= 1$ square unit
No. of squares $= \frac{a \times b}{1}$