Solve the problem.In an election involving 5 candidates, what is the maximum number of columns possible in the preference schedule?
A. 10
B. 25
C. 5
D. 120
E. none of these
Answer: D
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Suppose that the functions f and g and their derivatives with respect to x have the following values at the given values of x. Find the derivative with respect to x of the given combination at the given value of x.
, x = 3
A. 
B. 
C. - 
D. 
Find the indicated sum.5 + 15 + 45 + 135 + 405 + ... + 5 ? 312
A. 3,985,807 B. 3,985,842 C. 3,985,805 D. 3,985,785
Solve the formula for the specified variable.F = 
C + 32 for C
A. C = 
B. C = 
C. C = 
(F - 32)
D. C = 
(F - 32)
Give the domain and range of the relation.{(6, 6), (11, -5), (3, 4), (3, -3)}
A. domain = {6, 3, 11, -3}; range = {6, 4, -5, -3} B. domain = {6, 3, 11}; range = {6, 4, -5, -3} C. domain = {6, 3, 11, 13}; range = {6, 4, -5, -3} D. domain = {6, 4, -5, -3}; range = {6, 3, 11}