(a) A town has a population of 5000 persons, but is expected to grow by 2% every year. (1) What would be the population size in 7 years? 1 1 1 4'7** (ii) Find the sum of the first eight terms of the sequence (b) A landscape contractor is hired to cultivate ornamental plants in three new residential developments. The contractor charges the developer for each tree cultivated, an hourly rate to cultivate the ornamental plants, and a fixed delivery charge. In one development it took 211 labour hours to cultivate 244 ornamental plants for a cost of $9394. In a second development it took 128 labour hours to cultivate 283 ornamental plants for a cost of $8270. In the final development it took 165 labour hours to cultivate 386 ornamental plants for a cost of $10938.
(a) A town has a population of 5000 persons, but is expected to grow by 2% every year. (1) What would be the population size in 7 years? 1 1 1 4'7** (ii) Find the sum of the first eight terms of the sequence (b) A landscape contractor is hired to cultivate ornamental plants in three new residential developments. The contractor charges the developer for each tree cultivated, an hourly rate to cultivate the ornamental plants, and a fixed delivery charge. In one development it took 211 labour hours to cultivate 244 ornamental plants for a cost of $9394. In a second development it took 128 labour hours to cultivate 283 ornamental plants for a cost of $8270. In the final development it took 165 labour hours to cultivate 386 ornamental plants for a cost of $10938.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Step 1
Note: We are allowed to answer first part only. Also the question in second part is not complete. Please resubmit the rest parts with all necessary details.
Given:
Population of a town=
It is expected to grow by every years.
We have to find population size in 7 years.
Step 2
As the population is growing every year by .
The initial population
Then the population in years is:
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