Question

The exponential growth of the deer population in the country can be calculated using the model $T = 70,000(1 + .07)^n$ where 70,000 is the initial deer population and .07 is the rate of growth. T is the total population after n years have passed. (a) Predict the total population after 4 yr. The total population after 4 yr is about (Round to the nearest thousand as needed.) (b) If the initial population was 30,000 and the growth rate was .11, approximately how many deer would be present after 5 yr? After 5 yr approximately deer would be present. (Round to the nearest thousand as needed.)

          The exponential growth of the deer population in the country can be calculated using the model
$T = 70,000(1 + .07)^n$
where 70,000 is the initial deer population and .07 is the rate of growth. T is the total
population after n years have passed.
(a) Predict the total population after 4 yr.
The total population after 4 yr is about 
(Round to the nearest thousand as needed.)
(b) If the initial population was 30,000 and the growth rate was .11, approximately
how many deer would be present after 5 yr?
After 5 yr approximately deer would be present.
(Round to the nearest thousand as needed.)

The exponential growth of the deer population in the country can be calculated using the model
T = 70,000(1 + .07)^n
where 70,000 is the initial deer population and .07 is the rate of growth. T is the total
population after n years have passed.
(a) Predict the total population after 4 yr.
The total population after 4 yr is about
(Round to the nearest thousand as needed.)
(b) If the initial population was 30,000 and the growth rate was .11, approximately
how many deer would be present after 5 yr?
After 5 yr approximately deer would be present.
(Round to the nearest thousand as needed.)

Added by Jane L.

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