Let $p ( t ) = \frac { 20,000 } { 1 + 1999 e ^ { - 0.1 t } }$

question 191

Short Answer

Let $p ( t ) = \frac { 20,000 } { 1 + 1999 e ^ { - 0.1 t } }$ be the population of a bacteria colony at time t hours. Find the growth rate of the bacteria after 10 hours.

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Definitions:

Satisfaction Levels

Refers to the degree of contentment or fulfillment that individuals or consumers get from the consumption of goods or services.

Indifference Curve

A graph showing different bundles of goods between which a consumer is indifferent, meaning all combinations yield the exact level of utility to the consumer.

Satisfaction Levels

Measures of how goods, services, or experiences meet or exceed expectations, often used in assessing customer or employee contentment.

Indifference Curve

A graph showing different combinations of two goods among which a consumer is indifferent, representing equal levels of satisfaction.