Solve the problem.In 1998, the population of Country C was 28 million, and the exponential growth rate was 1% per year. Find the exponential growth function.
A. P(t) = 280.01t , where P(t) is in millions and t is the number of years after 1998.
B. P(t) = 28e0.01t, where P(t) is in millions and t is the number of years after 1998.
C. P(t) = 28e0.01, where P(t) is in millions and t is the number of years after 1998.
D. P(t) = 28e1t, where P(t) is in millions and t is the number of years after 1998.
Answer: B
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Consider the logistic equation. Find the equilibrium solutions. A detailed direction field is not needed. Assume 
and 
P'(t) = 0.1P
A. P = 0 and P = 900 B. P = 0 and P = 1800 C. P = 1800 D. P = 0 and P = 3600
Divide and write in standard form.
A. 3 - i B. i - 3 C. 3i D. -3i
Find the general solution for the differential equation.
= 5e3x
A. y = 5e3x + C
B. y = 15e3x + C
C. y = 
e3x + C
D. y = 
e3x + C
Subtract.65,001 - 5853
A. 66,968 B. 59,148 C. 63,148 D. 58,848