Manoj wants to paste wallpaper on wall of
his room. The wallis 4 m 50 cm in length and
3 m 50 cm in height. But the wall should be
covered completely only by square pieces
of wallpaper having same size. What is
the number of maximum sized wallpapers
needed to cover the wall
Answers
Answer:
1575
explanation:
Length if wall: 4 m 50 cm
=4.5 m
height if wall : 3m 50 cm
=3.5m
:. total surface of wall = height x length
= 4.5×3.5
=15.75
:. total wallpaper square pieces are required = 1575
The number of maximum sized wallpapers needed to cover the wall is 63
Solution:
The wall is 4 m 50 cm in length and 3 m 50 cm in height
Length = 4 m 50 cm
1 m = 100 cm
Length = 400 cm + 50 cm = 450 cm
Length = 450 cm
Height = 3 m 50 cm = 300 cm + 50 cm = 350 cm
Height = 350 cm
The number of maximum sized wallpapers needed to cover the wall is the greatest common factor of 450 and 350
FIND GCF OF 450 AND 350
The factors of 350 are: 1, 2, 5, 7, 10, 14, 25, 35, 50, 70, 175, 350
The factors of 450 are: 1, 2, 3, 5, 6, 9, 10, 15, 18, 25, 30, 45, 50, 75, 90, 150, 225, 450
Then the greatest common factor is 50
Find area of square shaped wallpaper:
Find area of wall:
Find number of maximum sized wallpapers
Thus the number of maximum sized wallpapers needed to cover the wall is 63
Learn more:
A wall is 4.5 meters long and 3.5 meters high. Find the number of maximum sized wallpaper squares, if the wall has to be covered with only the square wall paper pieces of same size
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