per day? 57. Drugs in the bloodstream The concentration y of a certain drug in the bloodstream t hours after an oral dosage (with 0 sIS 15) is given by the equation y = 100(1 - e-04621) (a) What is y after 1 hour (t 1)? (b) How long does it take for y to reach 50?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 63E
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#57, explain how to get to -ln(2) on part B also please from 1/2??
market opens?
(b) How many employees should be working at the
end of 2 years?
(c) What is the expected upper limit on the number of
employees?
(d) Graph the curve.
55. Organizational growth Suppose that the equation
N = 500(0.02)0.7 represents the number of employees
working t years after a company begins operations.
(a) How many employees are there when the company
opens (at t =
(b) After how many years will at least 100 employees
be working?
0)?
56. Sales growth A firm predicts that sales will increase
during a promotional campaign and that the number of
daily sales will be given by N = 200(0.01)08", where t
represents the number of days after the campaign begins.
How many days after the beginning of the campaign
would the firm expect to sell at least 60 units per day?
57. Drugs in the bloodstream The concentration y of a
certain drug in the bloodstream t hours after an oral
dosage (with 0 sIS 15) is given by the equation
%3D
y = 100(1 – e-04621)
(a) What is y after 1 hour (t 1)?
(b) How long does it take for y to reach 50?
%3D
%3D
Transcribed Image Text:market opens? (b) How many employees should be working at the end of 2 years? (c) What is the expected upper limit on the number of employees? (d) Graph the curve. 55. Organizational growth Suppose that the equation N = 500(0.02)0.7 represents the number of employees working t years after a company begins operations. (a) How many employees are there when the company opens (at t = (b) After how many years will at least 100 employees be working? 0)? 56. Sales growth A firm predicts that sales will increase during a promotional campaign and that the number of daily sales will be given by N = 200(0.01)08", where t represents the number of days after the campaign begins. How many days after the beginning of the campaign would the firm expect to sell at least 60 units per day? 57. Drugs in the bloodstream The concentration y of a certain drug in the bloodstream t hours after an oral dosage (with 0 sIS 15) is given by the equation %3D y = 100(1 – e-04621) (a) What is y after 1 hour (t 1)? (b) How long does it take for y to reach 50? %3D %3D
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