Find f[g(x)] and g[f(x)].f(x) = 5x2; g(x) = x + 3
A. f[g(x)] = 5x2 + 30x + 45
g[f(x)] = 5x2 + 3
B. f[g(x)] = 5x2 + 45
g[f(x)] = 5x2 + 30x + 3
C. f[g(x)] = 5x2 + 3
g[f(x)] = 5x2 + 30x + 49
D. f[g(x)] = 5x2 + 30x + 3
g[f(x)] = 5x2 + 45
Answer: A
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Solve the problem.W = 0.62g2 - 0.03g + 10.6 models the average weight in ounces for a mouse who is fed g grams of a special food per day. Use the model to find and interpret the result when g = 15.
A. When g = 15, P = 150.07; 15 mice gained an average of 150.07 ounces per day when fed the special food.
B. When g = 15, P = 298.05; When a mouse is fed an average of 298.05 ounces of the special food per day, its weight will be at least 15 ounces.
C. When g = 15, P = 19.45; The average amount of the special food that 15 mice should be fed is 
D. When g = 15, P = 149.65; When a mouse is fed 15 grams of the special food per day, its average weight is 149.65 ounces.
Simplify. Express your answer with positive exponents. Assume that all variables are nonzero.
A. 
B. 
C. 
D. 
Add the following numbers.
?
?
A. 87.6 B. 91.6 C. 92.6 D. 91.7 E. 91.4
Find the maximum value of the function 
subject to the condition 
.
?
A. -10,650 B. ?-8,520 C. ?-6,390 D. ?-4,260 E. ?-2,130