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Calculate the partial derivatives of a function of two variables. At an Oregon fiber-manufacturing facility, an analyst estimates that the weekly number of pounds of
Calculate the partial derivatives of a function of two variables. At an Oregon fiber-manufacturing facility, an analyst estimates that the weekly number of pounds of acetate fibers that can be produced is given by the function: z = f(m, y) = 10000:: + 45003; + 89:23: 15m3 Where: 2 = the weekly # of pounds of acetate fiber at = the # of skilled workers at the plant y = the # of unskilled workers at the plant Determine the following: A) The weekly number of pounds of fiber that can be produced with 13 skilled workers and 30 unskilled workers. Answer = pounds B) Find an expression (f3) for the rate of change of output with respect to the number of skilled workers. C) Find an expression (fy) for the rate of change of output with respect to the number of unskilled workers. Answer = fy = D) Find the rate of change of output with respect to skilled workers when 13 skilled workers and 30 unskilled workers are employed. (Your answer will be a number.) Answer = weekly pounds per skilled worker E) Find the rate of change of output with respect to unskilled workers when 13 skilled workers and 30 unskilled workers are employed. (Your answer will be a number.) Answer = weekly pounds per unskilled worker
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