Solve the problem.The growth in the population of a certain rodent at a dump site can be modeled by the exponential function 
where t is the number of years since 1963. Estimate the population in the year 2000.
A. 759
B. 2139
C. 1040
D. 2080
Answer: D
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Solve the problem.Approximately one-fifth of all glass bottles distributed will be recycled each year. A beverage company distributes 340,000 bottles. The number still in use after t years is given by the function N(t) = 340,000
t .After how many years will 60,000 bottles still be in use?
A. 1.1 yr B. 0.9 yr C. 1.7 yr D. 2.8 yr
Solve the compound inequality. Graph the solution set and write the solution in interval notation.x ? -3 and x ? 4
A. ?
B. [-3, 4]
C. (-3, 4)
D. (-?, ?)
Find the value of the ordinary annuity. Interest is compounded annually unless otherwise stated. Round to the nearest cent.R = $1000, i = 0.03, n = 15
A. $5041.97 B. $18,598.91 C. $17,086.32 D. $51,932.25
Add and simplify. Write the answer as a mixed number as needed.5
+ 7
A. 12
B. 13
C. 12
D. 13