(For Bacteriologists). In one of your Basic Calculus sessions, a top of the class Grade- 12 student proceeded to ask you the relevance of such the lesson to her plan to enroll such program in college. From her usual advance studies, she then gave you the case where a certain bacteria culture is growing according to the logistics growth function below where y is the weight of the culture in grams and t is the time in hours. In that session, she instantaneously challenges you to determine, under the critical and watchful eyes of your students, the weight of the culture after (i) zero hour, (ii) 1 hour, (iii) 10 hours, and (iv) the limit of such function as t increases without bound. y = 1.25 where 0

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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PA-1 (For Bacteriologists). In one of your Basic Calculus sessions, a top of the class Grade-
12 student proceeded to ask you the relevance of such the lesson to her plan to
enroll such program in college. From her usual advance studies, she then gave you
the case where a certain bacteria culture is growing according to the logistics growth
function below where y is the weight of the culture in grams and t is the time in
hours. In that session, she instantaneously challenges you to determine, under the
critical and watchful eyes of your students, the weight of the culture after (i) zero
hour, (ii) 1 hour, (iii) 10 hours, and (iv) the limit of such function as t increases
without bound.
where 0 <t
1.25
1 + 0,25e -0.4t
y =
Transcribed Image Text:PA-1 (For Bacteriologists). In one of your Basic Calculus sessions, a top of the class Grade- 12 student proceeded to ask you the relevance of such the lesson to her plan to enroll such program in college. From her usual advance studies, she then gave you the case where a certain bacteria culture is growing according to the logistics growth function below where y is the weight of the culture in grams and t is the time in hours. In that session, she instantaneously challenges you to determine, under the critical and watchful eyes of your students, the weight of the culture after (i) zero hour, (ii) 1 hour, (iii) 10 hours, and (iv) the limit of such function as t increases without bound. where 0 <t 1.25 1 + 0,25e -0.4t y =
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