Solve by graphing.
A. (-1, -2)
B. (1, -4)
C. (-4, 5)
D. (-1, -4)
Answer: D
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Find the maximum or minimum value of the given objective function of a linear programming problem. The figure illustrates the graph of the feasible points.z = 3x + 5y. Find maximum and minimum. 
A. maximum value: 56; minimum value: 9 B. maximum value: 36; minimum value: 15 C. maximum value: 36; minimum value: 9 D. maximum value: 56; minimum value: 15
Calculate the derivative of the function. Then find the value of the derivative as specified.f(x) = 
; f '(0)
A. f '(x) = 8; f '(0) = 8
B. f '(x) = 
; f '(0) = 2
C. f '(x) = - 
; f '(0) = -2
D. f '(x) = - 8(x + 2)2; f '(0) = - 32
Draw the graph of the equation.x2 - 12x - 8y + 60 = 0
A. 
B. 
C. 
D. 
Find the mass and the center of mass of the lamina occupying the region R, where R is the triangular region with vertices (0, 0), (3, 8), and (6, 0), and having the mass density p(x, y) = x.
What will be an ideal response?