
The number of paving stones, each measuring 10 cm by 9 dm required to pave a rectangular veranda 60 m by 6 m is
A. 360m
B. 400m
C. 350m
D. 300m
Answer
618.3k+ views
Hint: In this particular type of question firstly we have to find the area of an individual paving stone and the area of the veranda using the formula of area of a rectangle in each case. Then we have to divide the area of verandah the area of each stone to get the number of required paving stones.
Complete step-by-step answer:
Area of each paving stone
= (10×9)$d{m^2}$
=90$d{m^2}$
Now, length of veranda = 60 m = 600 dm (since 1 m = 10 dm)
Breadth of veranda = 6 m = 60 dm
$ \Rightarrow $Area of veranda = (600×60) $d{m^2}$
= 36000$d{m^2}$
$\therefore $ Required number of paving stones = $\dfrac{{36000}}{{90}} = 400$
Note: Remember to recall the formula of the area of the rectangle to solve such types of questions. Note that there is a change in the dimension of two quantities thus we need to convert one of them to the other using the universal measurement system in order to get the required answer.
Complete step-by-step answer:
Area of each paving stone
= (10×9)$d{m^2}$
=90$d{m^2}$
Now, length of veranda = 60 m = 600 dm (since 1 m = 10 dm)
Breadth of veranda = 6 m = 60 dm
$ \Rightarrow $Area of veranda = (600×60) $d{m^2}$
= 36000$d{m^2}$
$\therefore $ Required number of paving stones = $\dfrac{{36000}}{{90}} = 400$
Note: Remember to recall the formula of the area of the rectangle to solve such types of questions. Note that there is a change in the dimension of two quantities thus we need to convert one of them to the other using the universal measurement system in order to get the required answer.
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