2. Sketch out the possible solution area (shade the area). Label all corner points with an orderedpair (x,y).x+y >14x + 3y < 123x+y<6x 20, y > 03. The solution area in problem number 2 represents how to maximize profits for your company.Your boss wants to know ALL the possible ways to maximize profits.a. Tell me one function in the form z= Ax + By, that will produce an infinite number of waysto maximize profits.b. Write a 2 or 3 sentence summary to your boss on why the function will work. Explain itfrom a mathematical perspective, because your boss also took Math 12.

From the given information, the constraints are, x+y≥1,4x+3y≤12,3x+y≤6,x≥0,y≥0.

Answered: 2. Sketch out the possible solution…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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y = 7.8x - 13.2 Complete the ordered pair (10, ) Answer as an ordered pair with no spaces.
Give your answers in the form ax + by = c. 1 a AB: y = 2x+ 11; midpoint (-4, 3) b AB: y =-3x + 7; midpoint (6, -11) 2 a AB : y=-x-10; midpoint (-12, 6) 3 b AB : y =x+1; midpoint (10, 5) b AB: 3x – 4y = 9; midpoint (-1, -3) 9 7 4' 2 3. a AB: 4x + 5y = 13; midpoint (2, 1) 4 a AB: 6x – 24y =-37; midpoint b AB: 4x + 12y = 33; midpoint For questions 5 to 8, use the method demonstrated in Worked Example 14.5 to find the equation of the perpendicular bisector of the line segment connecting the given points. Give your answers in the form y=mx +c. 5 a (5, 2) and (13, 6) b (3, 1) and (21, 7) 6 a (-4, 5) and (5, -1) b (-2, -3) and (2, 7) (17 1) a and 21 b 4 and (9 34 7 (2'5, 23 31 and 7 17 (11 13 and 8. a 9 For each of the following Voronoi diagrams, give all the examples of the: i sites iii finite edges ii vertices iv finite cells.
2b please. The boundary should be x=+ and - 2 and y= + or - 2
Choose the ordered pair which is the solution to: 2x – y = -5 and x + y = -1. (-1,3) O (3, -4) O (2,3) O (-2,1)
Click on the grid, and select Edit to draw two parallelograms for #3. 3. Two different parallelograms P and Q both have an area of 20 square units. Neither parallelogram is a rectangle. On the grid, draw two parallelograms that could be P and Q.
Find the perimeter of the triangle whose vertices are the following specified points in the plane. (8. 2), (4, – 5) and (3. - 8)
3. Find a quadratic function whose graph contains the points (1, -1), (3, 13), (5, 51). Write and solve a system of 3 linear equations in 3 variables, a, b, and c. Check by using the regression feature on the graphing calculator. Point Substitution Equation

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2. Sketch out the possible solution area (shade the area). Label all corner points with an ordered pair (x,y). X+y 21 4x +3y s 12 3x +ys6 x 20, y 20