Use the given feasible region determined by the constraint inequalities to find the minimum possible value of the objective function.f = 5x + 6y subject to the constraints 
A. 70
B. 0
C. 48
D. 46
Answer: D
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Express the product as a sum containing only sines or cosines.2 cos(7?) cos ?
A. cos(14?) + cos(2?) B. cos(8?) + sin(6?) C. cos(8?) + cos(6?) D. cos(10?) + sin(4?)
For the given functions f and g, find the requested function and state its domain.f(x) = 
; g(x) = 
Find f ? g.
A. (f ? g)(x) = 
; {x|x ? 0}
B. (f ? g)(x) = 
; {x|x ? 3, x ? 5}
C. (f ? g)(x) = 
; {x|x ? 15}
D. (f ? g)(x) = 
; {x|3 ? x ? 5}
Give the equation of the oblique asymptote, if any, of the function.f(x) = 
A. no oblique asymptote B. y = 2x2 + 4x + 5 C. y = 0 D. y = 2x + 5
Write the fraction as a decimal. If the decimal is a repeating decimal, write using the bar notation and then round to the nearest hundredth. 
A. 0.1875
B. 0.1
? 0.19
C. 0.187
? 0.19
D. 0.18
? 0.19