-2 20 1,0 1,0 The above is the graph of a system of linear inequality constraints. The corner points of the graph are: (5, 18), (13, 20), (15, 12), (9, 2) Find the maximum value of x = -5x + 2y over the graph. The maximum value of z is at the corner point

with the information given draw a graph, On the x-axis, you would have the number of units sold (from 0 to 800,000 in increments of 100, 000) and on the y-axis, you would have the dollar amount (from 0 to $3,200,000 in increments of $ 400,000). Draw a line from the origin with a slope equal to the variable cost per unit ($2.5) to represent total variable costs. Draw a horizontal line at $600,000 to represent total fixed costs. The sum of these two lines gives the total cost line. Draw another line from the origin with a slope equal to the selling price per unit ($4) to represent total sales. The point where the total sales line intersects the total cost line

solving area of plane regions involving definite integrals. Do it accurate solve

Consider a cheap talk game in which Nature chooses the sender’s type andthere are three feasible types: x, y, and z, which occur with probability 1/4, 1/4,and 1/2, respectively. The sender learns her type and then chooses one of fourpossible messages: m1, m2, m3, or m4. The receiver observes the sender’smessage and chooses one of three actions: a, b, or c. The payoffs are shown in the table below. a. Suppose the sender’s strategy is as follows: (1) if the type is x, thenchoose message m1, and (2) if the type is y or z, then choose messagem2. The receiver’s strategy is the following: (1) if the message is m1,then choose action a; (2) if the message is m2, then choose action b;and (3) if the message is m3 or m4, then choose action a. For appropriatelyspecified beliefs for the receiver, show that this strategy pair is aperfect Bayes–Nash equilibrium.b. Find a separating perfect Bayes–Nash equilibrium.

If you were to graph two quadratic functions on the same xy-plane, how many intersectionpoints could there be

The image shows the graph of y = |+2| in black and y = 3 in red. Use the graph to solve the inequality |x+2<3. i. On the graph, shade the parts of the x-axis showing where |+2| < 3. 10+ 9 10 -9 -8 -7 -6 -5 -4 -3 -2 Clear All Draw: 1 8 7 6 5 2 4 6 8 9 16 1 -2+ کہ وہ کر: 1 ii. Write the shaded part of the x-axis using interval notation:

do fast   .