For the feasible set shown below, find an objective function in the form kx + y, where k is a positive constant, which will have its maximum value at the given point.
(5, 7)
What will be an ideal response?
Answers will vary; any value satisfying 0.6 ? k ? 2 is correct.
Possible answer: x + y
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Graph the function, showing all asymptotes (those that do not correspond to an axis) as dashed lines. List the x- and y-intercepts.f(x) = 
A. x-intercept: (0, 0) , y-intercept: (0, 0) ;
B. x-intercept: (0, 0) , y-intercept: (0, 0) ;
C. x-intercept: (0, 0) , y-intercept: (0, 0) ;
D. x-intercept: (0, 0) , y-intercept: (0, 0) ;
Write an equivalent expression for the function that could be graphed with a graphing calculator. Then graph the function with a graphing calculator.f(x) = log6 x
A. f(x) = 
B. f(x) = 
C. f(x) = 
D. f(x) = 6x
Write the number in words.44,033
A. forty-four hundred thousand, thirty-three B. forty-four hundred, thirty-three C. forty-four thousand, three hundred three D. forty-four thousand, thirty-three
Find the balance due on the maturity date of the note. Find the total amount of interest paid on the note. Use the United States Rule.Principal: $167Interest: 12%Time (days): 30Partial payment: $50 on day 20
A. $121.40; $4.40 B. $119.60; $2.60 C. $120.70; $3.70 D. $118.50; $1.50