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The Annual Profit (In Millions of Dollars) for a Certain

Question 51

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The annual profit The annual profit (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model where represents the year, with corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars. A) $4466.74 million B) $4805.90 million C) $3631.55 million D) $3292.39 million E) $2676.77 million (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model The annual profit (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model where represents the year, with corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars. A) $4466.74 million B) $4805.90 million C) $3631.55 million D) $3292.39 million E) $2676.77 million The annual profit (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model where represents the year, with corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars. A) $4466.74 million B) $4805.90 million C) $3631.55 million D) $3292.39 million E) $2676.77 million where The annual profit (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model where represents the year, with corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars. A) $4466.74 million B) $4805.90 million C) $3631.55 million D) $3292.39 million E) $2676.77 million represents the year, with The annual profit (in millions of dollars) for a certain company from 2000 to 2005 can be approximated by the model where represents the year, with corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars. A) $4466.74 million B) $4805.90 million C) $3631.55 million D) $3292.39 million E) $2676.77 million corresponding to 2000.Use the formula for the sum of a finite geometric sequence to approximate the total profit earned during this six-year period.Round to the nearest ten-thousand dollars.


A) $4466.74 million
B) $4805.90 million
C) $3631.55 million
D) $3292.39 million
E) $2676.77 million

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