75р The cost to remove a toxin from a lake is modeled by the function C(p) where C is the cost 85 - P (in thousands of dollars) and p is the amount of toxin in a small lake (measured in parts per billion [ppb]). This model is valid only when the amount of toxin is less than 85 ppb. a. Find the cost in dollars to remove 30 ppb of the toxin from the lake. C = $ (round to the nearest whole dollar) b. Find the formula for the inverse function. p = f'(C) = c. Use part b. to determine how much toxin is removed for $50,000. ppb (round to 2 decimal places)

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
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Ex Restrict the Don x
75p
where C is the cost
The cost to remove a toxin from a lake is modeled by the function C(p)
85 - P
(in thousands of dollars) and p is the amount of toxin in a small lake (measured in parts per billion [ppb]).
This model is valid only when the amount of toxin is less than 85 ppb.
a. Find the cost in dollars to remove 30 ppb of the toxin from the lake.
C = $
(round to the nearest whole dollar)
b. Find the formula for the inverse function.
P = f'(C) =|
c. Use part b. to determine how much toxin is removed for $50,000.
ppb (round to 2 decimal places)
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Transcribed Image Text:Ex Restrict the Don x 75p where C is the cost The cost to remove a toxin from a lake is modeled by the function C(p) 85 - P (in thousands of dollars) and p is the amount of toxin in a small lake (measured in parts per billion [ppb]). This model is valid only when the amount of toxin is less than 85 ppb. a. Find the cost in dollars to remove 30 ppb of the toxin from the lake. C = $ (round to the nearest whole dollar) b. Find the formula for the inverse function. P = f'(C) =| c. Use part b. to determine how much toxin is removed for $50,000. ppb (round to 2 decimal places) Submit Question
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