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A juice company has found that the marginal cost of producing x pints of fresh-squeezed orange juice is given by the function below, where C'(x) is in dollars. Approximate the total cost of producing 273 pt of juice, using 3 subintervals over [0,273) and the left endpoint of each subinterval. C'(x)=0.000003x² -0.0015x+3, for xs 350 G The total cost is about $ (Round the final answer to the nearest cent as needed. Round all intermediate values to the nearest thousandth as needed.).

A juice company has found that the marginal cost of producing x pints of fresh-squeezed orange juice is given by the function below, where C'(x) is in dollars. Approximate the total cost of producing 273 pt of juice, using 3 subintervals over [0,273) and the left endpoint of each subinterval. C'(x)=0.000003x² -0.0015x+3, for xs 350 G The total cost is about $ (Round the final answer to the nearest cent as needed. Round all intermediate values to the nearest thousandth as needed.).

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A juice company has found that the marginal cost of producing x pints of fresh-squeezed orange juice is given by the function below, where C'(x) is in dollars. Approximate the total cost of producing 273 pt of juice, using 3 subintervals over (0,273) and the left endpoint of each subinterval C'(x)=0.000003x² -0.0015x+3, for x≤ 350 SITE The total cost is about $ (Round the final answer to the nearest cent as needed. Round all intermediate values to the nearest thousandth as needed.)
Transcribed Image Text:A juice company has found that the marginal cost of producing x pints of fresh-squeezed orange juice is given by the function below, where C'(x) is in dollars. Approximate the total cost of producing 273 pt of juice, using 3 subintervals over (0,273) and the left endpoint of each subinterval C'(x)=0.000003x² -0.0015x+3, for x≤ 350 SITE The total cost is about $ (Round the final answer to the nearest cent as needed. Round all intermediate values to the nearest thousandth as needed.)
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