A model giving the purchasing power of the 2001 constant dollar is d(t) = −0.023t + 1.00 dollars where t is the number of years since the end of 2001. Based on data between 2001 and 2010.† (Note: Constant dollars are used to compare prices over time while removing changes due to inflation or deflation.) (a) What was the value of a 2001 constant dollar in the end of 1995? (Round your answer to two decimal places.) $ What was the value of a 2001 constant dollar in the end of 2008? (Round your answer to two decimal places.) $ (b) According to the model, when will the value of a 2001 constant dollar fall below 75 cents? (Round your answers to three decimal places when appropriate.) It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 75 cents. This will occur in (what month and what year) According to the model, when will the value of a 2001 constant dollar fall below 70 cents? (Round your answers to three decimal places when appropriate.) It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 70 cents. This will occur in (what month and what year)
A model giving the purchasing power of the 2001 constant dollar is d(t) = −0.023t + 1.00 dollars where t is the number of years since the end of 2001. Based on data between 2001 and 2010.† (Note: Constant dollars are used to compare prices over time while removing changes due to inflation or deflation.) (a) What was the value of a 2001 constant dollar in the end of 1995? (Round your answer to two decimal places.) $ What was the value of a 2001 constant dollar in the end of 2008? (Round your answer to two decimal places.) $ (b) According to the model, when will the value of a 2001 constant dollar fall below 75 cents? (Round your answers to three decimal places when appropriate.) It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 75 cents. This will occur in (what month and what year) According to the model, when will the value of a 2001 constant dollar fall below 70 cents? (Round your answers to three decimal places when appropriate.) It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 70 cents. This will occur in (what month and what year)
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 2TI: Sales of a video game released in the year 2000 took off at first, but then steadily slowed as time...
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A model giving the purchasing power of the 2001 constant dollar is
d(t) = −0.023t + 1.00 dollars
where t is the number of years since the end of 2001. Based on data between 2001 and 2010.† (Note: Constant dollars are used to compare prices over time while removing changes due to inflation or deflation.)
(a) What was the value of a 2001 constant dollar in the end of 1995? (Round your answer to two decimal places.)
$
What was the value of a 2001 constant dollar in the end of 2008? (Round your answer to two decimal places.)
$
(b) According to the model, when will the value of a 2001 constant dollar fall below 75 cents? (Round your answers to three decimal places when appropriate.)
According to the model, when will the value of a 2001 constant dollar fall below 70 cents? (Round your answers to three decimal places when appropriate.)
$
What was the value of a 2001 constant dollar in the end of 2008? (Round your answer to two decimal places.)
$
(b) According to the model, when will the value of a 2001 constant dollar fall below 75 cents? (Round your answers to three decimal places when appropriate.)
It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 75 cents. This will occur in (what month and what year)
According to the model, when will the value of a 2001 constant dollar fall below 70 cents? (Round your answers to three decimal places when appropriate.)
It will take years since the end of 2001 for the value of a 2001 constant dollar to fall below 70 cents. This will occur in (what month and what year)
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