bröóms, if they usé a units of labour and y units A company can produce P = 300 of equipment. Each unit of labour costs $900 and each unit of equipment costs $350. Assuming the goal of the company is minimize their cost, given a fixed production goal of 6000 units produced, what are the objective and constraint functions? O objective: f (x, y) = 300x0.15 y0.25; constraint: g(x, y) = x + y = 6000 O objective: f(x, y) = x + y; constraint: g(x, y) = 300x0.75 y0.25 = 6000 O objective: f(x, y) = 300a0.75 y0.25, constraint: g(x, y) = 900x + 350y = 6000 O objective: f (x, y) = 900x + 350y; constraint: g(x, y) = 300z0.75 0.25 = 6000 %3D

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter5: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 4P
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A company can produce P= 300x".1y0.29 brooms, if they use a units of labour and y units
of equipment. Each unit of labour costs $900 and each unit of equipment costs $350.
Assuming the goal of the company is minimize their cost, given a fixed production goal of 6000
units produced, what are the objective and constraint functions?
O objective: f (r, y) = 300x0.75 y0.25. constraint: g(x, y) = x + y = 6000
%3D
O objective: f(x, y) = x + y; constraint: g(x, y) = 300a0.75 y0.25 = 6000
O objective: f(r, y) = 300a0.75 y0.25 ; constraint: g(x, y) = 900x + 350y = 6000
%3D
„0.75,
O objective: f (x, y) = 900x + 350y; constraint: g(æ,y) = 300x0.75 y0.25 = 6000
%3D
Transcribed Image Text:A company can produce P= 300x".1y0.29 brooms, if they use a units of labour and y units of equipment. Each unit of labour costs $900 and each unit of equipment costs $350. Assuming the goal of the company is minimize their cost, given a fixed production goal of 6000 units produced, what are the objective and constraint functions? O objective: f (r, y) = 300x0.75 y0.25. constraint: g(x, y) = x + y = 6000 %3D O objective: f(x, y) = x + y; constraint: g(x, y) = 300a0.75 y0.25 = 6000 O objective: f(r, y) = 300a0.75 y0.25 ; constraint: g(x, y) = 900x + 350y = 6000 %3D „0.75, O objective: f (x, y) = 900x + 350y; constraint: g(æ,y) = 300x0.75 y0.25 = 6000 %3D
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