**Unformatted text preview: **c (25) = 10(25) +500 C (0) = 0+500 c (25) =250+500 C (0) = 500 c (25) =750 c, find domain and range for the maximum cost of 1500, ∴ if maximum cost is 1500, C(x) ≤ 1500 , where c(x)= 10x+500 from the question Then 10x+500 ≤ 1500 10x ≤ 1500 − 500 10x ≤ 1000 dividing both sides by 10 x ≤ 100 Therefore, our domain would be from the maximum cost to the fixed cost where zero items are produced. This will be {X|0 ≤x ≤ 100 } The same thing our range will be from the fixed cost with no item and the maximum cost written as {x| 500 ≤x ≤ 1500 } Reference Abramson, J. (2017). Algebra and trigonometry . OpenStax, TX: Rice University. Retrieved from Desmos graphs (n.d.). Retrieved from, ...

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- Spring '17