(Solution Library) A factory has two production lines available to make a product. The first can produce one lot of the product in t_1 hours at cost c_1, and the
Question: A factory has two production lines available to make a product. The first can produce one lot of the product in \(t_{1}\) hours at cost \(c_{1}\), and the second requires \(t_{2}\) hours and cost \(c_{2}\). The plant manager wishes to find the least costly way to produce \(b\) lots in a total of at most \(T\) hours. An integer number \(x_{1}\) will be produced on line 1 , and integer number \(x_{2}\) on line 2. Identify each of the following for this design problem.
- The decision variables
- The input parameters
- The objective function
- The constraints
Deliverable: Word Document 
![[See Solution] For the ellipse α(t)=(a cos](/images/solutions/MC-solution-library-73501.jpg "[See Solution] For the ellipse α(t)=(a cos t, a sin t),")
[See Solution] For the ellipse α(t)=(a cos t, a sin t),
(Solution Library) Show that a formula for the curvature of any plane
![[Solution Library] Show that, for any helix,](/images/solutions/MC-solution-library-73503.jpg "[Solution Library] Show that, for any helix, the Darboux vector")
[Solution Library] Show that, for any helix, the Darboux vector
(Solution Library) Find a curve σ(s) with \kappa_σ(s)=(1)/(1+s^2)
![[Solution] Let σ be a closed curve](/images/solutions/MC-solution-library-73505.jpg "[Solution] Let σ be a closed curve enclosing a region R.")
[Solution] Let σ be a closed curve enclosing a region R.
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