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The monthly total cost function for a product is C(X) = 500x + 0.1x + 17,590 dollars, and the monthly revenue is R(X) = 1000x – 0.01x², where x is the number of units. Find the numbers of units that give break-even for the product. (Hint Use graphical methods to find one solution less than 100 units and one greater than 4000 units.) units (Pound to tho noaroct wholo pumbor ac po odod Uco a c omma to conarato anCworc oc nood od )

The monthly total cost function for a product is C(X) = 500x + 0.1x + 17,590 dollars, and the monthly revenue is R(X) = 1000x – 0.01x², where x is the number of units. Find the numbers of units that give break-even for the product. (Hint Use graphical methods to find one solution less than 100 units and one greater than 4000 units.) units (Pound to tho noaroct wholo pumbor ac po odod Uco a c omma to conarato anCworc oc nood od )

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Onel The monthly total cost function for a product is C(x) = 500x + 0.1x2 + 17,590 dollars, and the monthly revenue is Bro R(x) = 1000x – 0.01x², where x is the number of units. Find the numbers of units that give break-even for the product. (Hint: Use graphical methods to find one solution less than 100 units and one greater than 4000 units.) Micr units Ed (Round to the nearest whole number as needed. Use a comma to separate answers as needed.)
Transcribed Image Text:Onel The monthly total cost function for a product is C(x) = 500x + 0.1x2 + 17,590 dollars, and the monthly revenue is Bro R(x) = 1000x – 0.01x², where x is the number of units. Find the numbers of units that give break-even for the product. (Hint: Use graphical methods to find one solution less than 100 units and one greater than 4000 units.) Micr units Ed (Round to the nearest whole number as needed. Use a comma to separate answers as needed.)
Onel An investor has $500,000 in three accounts, paying 6%, 8%, and 10%, respectively. If she has twice as much invested at 8% Brov as she has at 6%, how much does she have invested in each account if she earns $45,200 in interest? At 6%, she has invested $ Micr Ed At 8%, she has invested s At 10%, she has invested
Transcribed Image Text:Onel An investor has $500,000 in three accounts, paying 6%, 8%, and 10%, respectively. If she has twice as much invested at 8% Brov as she has at 6%, how much does she have invested in each account if she earns $45,200 in interest? At 6%, she has invested $ Micr Ed At 8%, she has invested s At 10%, she has invested
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