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The Rate of Growth of a Population of Bacteria

Question 7

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The rate of growth The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria That is, The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer.

A) The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria bacteria
B) The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria bacteria
C) The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria bacteria
D) The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria bacteria
E) The rate of growth of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days That is, . The initial size of the population is 300. After one day the population has grown to 400. Estimate the population after 9 days. Round your answer to the nearest integer. A) bacteria B) bacteria C) bacteria D) bacteria E) bacteria bacteria

The Rate of Growth of a Population of Bacteria

Multiple Choice

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