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Q = 4 0 0 0 0 0 0 ( 0 2 5 ) ( Type integes or dronale ) table [ [ Vear

Q=4000000(025)
(Type integes or dronale)
\table[[Vear ESO1,Aurse,Fewert,A0%*],[8,4000900,8,],[1,,7,],[2,,*,],[3,,4,],[4,,418,],[5,,,]]
Connider the following case of exponertal decay. Complete pats (i) Prough ic] belowe.
Q=4,000,006(0.99)t
(Type Itages ar Secinale)
\table[[\table[[Yewnel],[6]],Atres,Tearst,Acres],[,4,000,900,6,],[\table[[1],[2]],,t,],[,,8,],[3,,,],[4,,13,],[5,,,]]
(Mound to ve Mewser while Nunter as reevel)
(Type integers ar teisimil)
\table[[\table[[0],[Vearet]],,\table[[Aeres],[4500000]],Natret,Alres],[1,,,8,],[2,,,7,],[3,,,,],[4,4,,8,],[8,,,59,],[,,,,]]
Consider the following case of exponential decay. Complete parts (a) through (c) below.
A privately owned forest that had 4,000,000 acres of old growth is being clear cut at a rate of 7% per year.
a. Create an exponential function of the form Q=Q0(1+r)t,(where r>0 for growth and r0 for decay) to model the situation described.
Q=4,000,000(0.93)t
(Type integers or decimals.)
b. Create a table showing the value of the quantity Q for the first 10 years of growth.
\table[[Year = t,Acres,Year =t,Acres],[0,4,000,000,6,],[1,,7,],[2,,8,],[3,,9,
Q = 4 0 0 0 0 0 0 ( 0 2 5 ) ( Type integes or

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