Use -? or ? where appropriate to describe the behavior at each zero of the denominator and identify all vertical asymptotes. g(x) = 
A. 
f(x) = -?; 
f(x) = ?; x = 6 is a vertical asymptote
B. 
f(x) = -?; 
f(x) = -?; x = 6 is a vertical asymptote
C. 
f(x) = ?; 
f(x) = -?; x = 0 is a vertical asymptote
D. 
f(x) = ?; 
f(x) = -?; x = 6 is a vertical asymptote
Answer: D
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Use reduction formulas to evaluate the integral.
A. 
sin8 x - 
sin10 x + C
B. 
cos6 x - 
cos8 x + C
C. 
(sin8 x - sin10 x) + C
D. 
sin6 x - 
cos10 x + C
Determine whether the values in the table belong to an exponential function, a logarithmic function, a linear function, or a quadratic function.
A. linear B. exponential C. quadratic D. logarithmic
Write the number using digits.ten million, three hundred fifty-four thousand, two hundred three
A. 10,354,203 B. 135,423 C. 1,354,203 D. 1,354,230
Solve the linear programming problem.Eric's Carpentry manufactures two types of bookshelves that are 4 feet tall and 3 feet wide, a basic model and a deluxe model. Each basic bookshelf requires 1.5 hours for assembly and 1 hour for finishing; each deluxe model requires 2.5 hours for assembly and 1 hour for finishing. Two assemblers and one finisher are employed by the company, and each works 40 hours per week. Eric can sell more basic models than deluxe models, so he wants the number of basic models produced to be 50% more than the number of deluxe models produced. If he makes $50 profit on the basic models and $65 profit on the deluxe models, how many should he make to maximize the profit? What is the maximum profit?
What will be an ideal response?