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[Solution Library] A bicycle producing factory was founded in 1985. The number of bicycles produced t years thereafter is given by: f(t)=50(t^3-15t^2+63t+20).

Question: A bicycle producing factory was founded in 1985. The number of bicycles produced t years thereafter is given by:

\[f\left( t \right)=50\left( {{t}^{3}}-15{{t}^{2}}+63t+20 \right)\] .

For what year between 1987 [t=2] and 1995 [t=10] (both years included) was the production of bicycles the largest, and for what year was the production the smallest? How many bicycles were produced in each of these years?

Price: $2.99
Solution: The downloadable solution consists of 1 pages
Deliverable: Word Document


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