A team of researchers is monitoring the population of crickets in a particular town. They do not know exactly how many crickets are remaining, but the model they use represents the minimum number of crickets remaining in the town. According to their model, the minimum number of the species remaining, in thousands, multiplies by 10 every month. The researchers determine that right now, the population of crickets is at least 5 thousand. Once the minimum population reaches 1 million, measures are taken to stop the increase in population.

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter12: Algebra Of Matrices
Section12.CR: Review Problem Set
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A team of researchers is monitoring the population of crickets in a particular town. They do not know exactly how many crickets are
remaining, but the model they use represents the minimum number of crickets remaining in the town.
According to their model, the minimum number of the species remaining, in thousands, multiplies by 10 every month. The researchers
determine that right now, the population of crickets is at least 5 thousand. once the minimum population reaches
1 million, measures are taken to stop the increase in population.
If P
'represents the actual population of crickets in the town, in thousands, and trepresents the time, in months, which of the following
systems of inequalities can be used to determine the possible number of crickets in the town over time?
O A. P25(10)f
P< 1,000t
O B. P2 10(5)*
P< 1,000t
OC. P2 10(5)*
P< 1,000
OD. P2 5(10)*
P< 1,000
Reset
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Transcribed Image Text:A team of researchers is monitoring the population of crickets in a particular town. They do not know exactly how many crickets are remaining, but the model they use represents the minimum number of crickets remaining in the town. According to their model, the minimum number of the species remaining, in thousands, multiplies by 10 every month. The researchers determine that right now, the population of crickets is at least 5 thousand. once the minimum population reaches 1 million, measures are taken to stop the increase in population. If P 'represents the actual population of crickets in the town, in thousands, and trepresents the time, in months, which of the following systems of inequalities can be used to determine the possible number of crickets in the town over time? O A. P25(10)f P< 1,000t O B. P2 10(5)* P< 1,000t OC. P2 10(5)* P< 1,000 OD. P2 5(10)* P< 1,000 Reset Next
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