Solve the problem.The function R(x) = 
- 
+ 1000 models the revenue R (in thousands of dollars) of a computer store store for the year x where 
Solve and interpret 
A. The revenue was $1015 thousand dollars in 2009
B. The revenue was $1225 thousand dollars in 2009
C. The revenue was $1225 thousand dollars in 2024
D. The revenue was $1015 thousand dollars in 2024
Answer: C
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The amount L, in liters, of liquid remaining in a tank after t hours satisfies the equation of change 
. What is happening to the liquid in the tank when there are 31 liters present?
?
A. The amount of liquid is at a minimum. B. The amount of liquid in increasing. C. The amount of liquid is deceasing. D. The amount of liquid is at a maximum.
Determine an appropriate domain of the function. Identify the independent and dependent variables.A cylindrical water tank with a radius of 8 feet and a height of 73 feet is filled to a height of h. The volume V of water (in cubic feet) is given by the function g(h) = 64?h.
A. D = [0, 73] The independent variable is V. The dependent variable is h. B. D = [0, 4672?] The independent variable is V. The dependent variable is h. C. D = [0, 73] The independent variable is h. The dependent variable is V. D. D = [0, 64] The independent variable is h. The dependent variable is V.
Rationalize the denominator and simplify.
A. 
B. 
C. 
D. 
- 
Find the second-order partial derivative.Find 
when z = ex ln ?y?.
A. - 
B. - 
C. 
D. 