How many tiles whose length and breadth are 10 cm and 5 cm respectively will be needed to fit in a rectangular region whose length and breadth are respectively:
(a) 40 cm and 20 cm
(b) 70 cm and 60 cm
Answers
Answer:
a)16 tiles required
b) 84 tiles required
Step-by-step explanation:
According to the information provided in the question it is given as
length of tiles = l = 10cm
Breadth of tiles = b=5cm
We need to find the number of tiles required for
(a) 40 cm and 20 cm
(b) 70 cm and 60 cm
First finding the size of 1 tiles
a) l=40cm ,b=20cm
so Area
b) l=70cm ,b =60cm
So Area
So tiles for (a)region =
Tiles for (b) region=
Hence
a)16 tiles required
b) 84 tiles required
Answer:
a)16 tiles required
b) 84 tiles required
Step-by-step explanation:
According to the information provided in the question it is given as
length of tiles = l = 10cm
Breadth of tiles = b=5cm
We need to find the number of tiles required for
(a) 40 cm and 20 cm
(b) 70 cm and 60 cm
First finding the size of 1 tiles
\begin{gathered}A =l\times b\\A= 10\times 5\\A =50cm^{2}\end{gathered}
A=l×b
A=10×5
A=50cm
2
a) l=40cm ,b=20cm
so Area
\begin{gathered}A =40\times 20\\A=800cm^{2}\end{gathered}
A=40×20
A=800cm
2
b) l=70cm ,b =60cm
So Area
\begin{gathered}A =70\times 60\\A = 4200cm^{2}\end{gathered}
A=70×60
A=4200cm
2
So tiles for (a)region =
\begin{gathered}=\frac{800}{50} \\=16 Tiles\\\end{gathered}
=
50
800
=16Tiles
Tiles for (b) region=
\begin{gathered}=\frac{4200}{50} \\= 84 Tiles\end{gathered}
=
50
4200
=84Tiles
Hence
a)16 tiles required
b) 84 tiles required
Step-by-step explanation:
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