Respuesta :
The roads and parks occupies the maximum portion of the land.
How to find the maximum portion of the land?
given that
a builder used to 2 upon 5 of available land for roads and parks 3 upon 8 for community hall and rest for the construction of apartment.
Let the total land be X
2x/5 land is used for road and park.
3x/8 land is used for community hall.
now find how much land for construction of apartment.
[tex]x - ( \frac{2x}{5} + \frac{3x}{8}) \\ x - \frac{31x}{40} \\ \frac{40x - 31x}{40} \\ \frac{9x}{40} [/tex]
now compare road& park , community hall and appartment
appartment < community hall < road & parks.
so the roads and parks occupies the maximum portion of the land.
Learn more about problems on land , refer:
https://brainly.com/question/751987
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The roads and parks occupies the maximum portion of the land.
We are given that:
A builder used to 2 upon 5 of available land for roads and parks
and 3 upon 8 for community hall and rest for the construction of apartment.
Let the total land be x
2 x / 5 = 16 x / 40 land is used for road and park.
3 x / 8 = 15 x / 40 land is used for community hall.
Land for construction of apartment = x - 2 x / 5 - 3 x / 8 = 9 x / 40
Now, we need to find which of them occupies the major portion.
We will do this by comparing the fractions.
Now compare the land of road & park with the land of community hall and apartment, we get that:
Apartment < community hall < road & parks.
Therefore, we get that the roads and parks occupies the maximum portion of the land.
Learn more about fractions here:
https://brainly.com/question/11562149
#SPJ9