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A manufacturer of a certain robotic vacuum cleaner has determined their revenue function can be modeled by the function R(q) = q? (197.2 2.89) and their costs can be modeled by the function C(q) = 589.1 +57.97 where q is the number of thousands of vacuum cleaners sold/produced and costs and revenues are in thousands of dollars. How many thousands of vacuum cleaners should the manufacturer need to break even? Write the equation you need to solve on your handwritten work and use Excel to calculate the solutions. (Round your answers to 2 decimal places) (5 points) thousand(s) of vacuum cleaners. A second solution to the equation is thousand(s) of To break even, the manufacturer needs to produce/ sell vacuum cleaners. A manufacturer of a certain robotic vacuum cleaner has determined their revenue function can be modeled by the function R(q) = q? (197.2 2.89) and their costs can be modeled by the function C(q) = 589.1 +57.97 where q is the number of thousands of vacuum cleaners sold/produced and costs and revenues are in thousands of dollars. How many thousands of vacuum cleaners should the manufacturer need to break even? Write the equation you need to solve on your handwritten work and use Excel to calculate the solutions. (Round your answers to 2 decimal places) (5 points) thousand(s) of vacuum cleaners. A second solution to the equation is thousand(s) of To break even, the manufacturer needs to produce/ sell vacuum cleaners