The profit function for a certain commodity is 
. Find the level of production that yields maximum profit, and find the maximum profit.
?
A. Production levels of 120 yields a maximum profit of $1,100.
B. Production levels of 120 yields a maximum profit of $2,500.
C. Production levels of 60 yields a maximum profit of $6,040.
D. Production levels of 60 yields a maximum profit of $3,600.
E. Production levels of 60 yields a maximum profit of $2,500.
Answer: E
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Write a chain rule formula for the following derivative.
for w = f(p, q); p = g(x, y), q = h(x, y)
A. 
= 
+ 
B. 
= 
+ 
C. 
= 
D. 
= 
+ 
Find the exact area of the circle in terms of ?.
A. 121? ft.2 B. 30.25? ft.2 C. 1774.67? ft.2 D. 484? ft.2
Solve by using the square root property.2x2 = 5
A. x = 
B. x = 
C. x = ± 
D. x = ± 
Solve.A town's population in 1976 was 137,517. By the year 2000 it had increased by 25,886. How many people lived there in 2000?
A. 164,403 people B. 162,403 people C. 163,503 people D. 163,403 people