need help Determine the area required for a new landfill site with a projected life of 30 years for a population of 250,000 generating 2.02 kg per person per day. The density of the compacted waste is 470 kg /m3. The height of the landfill is not to exceed 15 m. Assume the land fill will be a rectangular cube. @RoseDryer this is the only problem left i need you to check for me. I'll tell you what i get for each and let me know if i'm correct please.
Start with the population and multiply by the amount of waste produced per person per day. That gives you the total amount of waste per day in kg.
Then multiply that amount by 365.25 to have the amount of waste in 1 year. Then multiply the last amount by 30 to find the total amount of waste produced in 30 years in kg.
Are you following this?
over 30 year population i get 250000*30=7500000 per day i get 250000*2.02=505000 per year i get 250000*2.02*365 184325000 total wast in 30 years i get 250000*2.02*365*30= 5529750000 then i do 5529750000/470=11765425.53 and theni divided 11765425.53/15=784361.702 are these number correct?
Yes. Everything is correct. Using your numbers, the answer is 784361 m^2. The only thing I would have done differently is I'd use 365.25 days per year. Since every 4 years, there is a leap year with 366 days, the avrage number of days in a year is 365.25, not 365.
\(\dfrac{2.02 ~kg}{person - day} \times 250,000 ~persons \times \dfrac{365.25 ~days}{year} \times 30 ~years \times \dfrac{m^3}{470~kg} \) \(=\dfrac{2.02 ~\cancel{kg}}{\cancel{person} - \cancel{day}} \times 250,000 ~\cancel{persons} \times \dfrac{365.25 ~\cancel{days}}{\cancel{year}} \times 30 ~\cancel{years} \times \dfrac{m^3}{470~\cancel{kg}} \) \(= 11~773~484 ~m^3\)
oh okay, thanks
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