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In Silicon Valley, a number of computer-related manufacturing firms were contaminating underground water supplies with toxic chemicals stored in leaking underground containers. A water quality control agency ordered the companies to take immediate corrective action and contribute to a monetary pool for the testing and cleanup of the underground contamination. Suppose that the monetary pool (in millions of dollars) for the testing and cleanup is given by 2x P(x) = ,0 < x < 1 1- x where x is the percentage (expressed as a decimal) of the total contaminant removed. (A) How much must be in the pool to remove 90% of the contaminant? Answer (A) : In the pool must be millions of dollars (B) How much must be in the pool to remove 95% of the contaminant? Answer (B) : In the pool must be millions of dollars lim P(x) (C) Find x+1- and discuss the implications of this limit. Answer (C) : The limit is and that means

In Silicon Valley, a number of computer-related manufacturing firms were contaminating underground water supplies with toxic chemicals stored in leaking underground containers. A water quality control agency ordered the companies to take immediate corrective action and contribute to a monetary pool for the testing and cleanup of the underground contamination. Suppose that the monetary pool (in millions of dollars) for the testing and cleanup is given by 2x P(x) = ,0 < x < 1 1- x where x is the percentage (expressed as a decimal) of the total contaminant removed. (A) How much must be in the pool to remove 90% of the contaminant? Answer (A) : In the pool must be millions of dollars (B) How much must be in the pool to remove 95% of the contaminant? Answer (B) : In the pool must be millions of dollars lim P(x) (C) Find x+1- and discuss the implications of this limit. Answer (C) : The limit is and that means

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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Pregunta 13 In Silicon Valley, a number of computer-related manufacturing firms were contaminating underground water supplies with toxic chemicals stored in leaking underground containers. A water quality control agency ordered the companies to take immediate corrective action and contribute to a monetary pool for the testing and cleanup of the underground contamination. Suppose that the monetary pool (in millions of dollars) for the testing and cleanup is given by P(x) 2x 0 < x < 1 1- x where x is the percentage (expressed as a decimal) of the total contaminant removed. (A) How much must be in the pool to remove 90% of the contaminant? Answer (A) : In the pool must be millions of dollars (B) How much must be in the pool to remove 95% of the contaminant? Answer (B) : In the pool must be millions of dollars lim P(x) (C) Find x-→1- and discuss the implications of this limit. Answer (C) : The limit is and that means Banco de palabras: 38 -infinity 18 is not possible to remove 100% of the total contamination -infinite 48 infinite infinity is possible to remove 100% of the total contamination 24
Transcribed Image Text:Pregunta 13 In Silicon Valley, a number of computer-related manufacturing firms were contaminating underground water supplies with toxic chemicals stored in leaking underground containers. A water quality control agency ordered the companies to take immediate corrective action and contribute to a monetary pool for the testing and cleanup of the underground contamination. Suppose that the monetary pool (in millions of dollars) for the testing and cleanup is given by P(x) 2x 0 < x < 1 1- x where x is the percentage (expressed as a decimal) of the total contaminant removed. (A) How much must be in the pool to remove 90% of the contaminant? Answer (A) : In the pool must be millions of dollars (B) How much must be in the pool to remove 95% of the contaminant? Answer (B) : In the pool must be millions of dollars lim P(x) (C) Find x-→1- and discuss the implications of this limit. Answer (C) : The limit is and that means Banco de palabras: 38 -infinity 18 is not possible to remove 100% of the total contamination -infinite 48 infinite infinity is possible to remove 100% of the total contamination 24
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