Solve the problem.A spherical ball has a volume of 972? inches. What is the radius of the ball? 
A. 10? inches
B. 10 inches
C. 8 inches
D. 9 inches
Answer: D
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Find the extreme values of the function subject to the given constraint.
A. Maximum: 8 at 
minimum: -31 at 
B. Maximum: 4 at 
minimum: -31 at 
C. Maximum: 4 at 
minimum: -4 at 
D. Maximum: 8 at 
minimum: -4 at 
Find the average value of 
over the given region.
+ z2 over the rectangular solid in the first octant bounded by the coordinate planes and the planes 
, 
, 
A. 
B. 
C. 
D. 
Minimize 
subject to the given constraints.
?
?
Separate the minimum value and the point with a comma. Enter the point using coordinate notation: (x, y).
What will be an ideal response?
Write as the sum and/or difference of logarithms. Express powers as factors. log11
A. 
log11pq - 
log1119
B. 
log11p + 
log11q - log1119
C. 
log11p + 
log11q - 
log1119
D. 
log11p ? 
log11q ÷ 
log1119