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A little help with this one please? >_< The automobile assembly plant you manage has a Cobb-Douglas production function given by: P = 20x^0.6*y^0.4 where P is the number of automobiles it produces per year, x is the number of employees, and y is the daily operating budget (in dollars). You maintain a production level of 900 automobiles per year. If you currently employ 120 workers and are hiring new workers at a rate of 15 per year, how fast is your daily operating budget changing?
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Take derivative of the given eqn wrt t, the time in years. Then dx/dt = 15, x = 120, dP/dt = 900. Have the eqn in terms of y and dy/dt. Then use the original eqn, P = 900, x = 120, solve for y. Plug the value of y into the equation with only y and dy/dt
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