In the above-mentioned problem, the linear objective function isOa Mazmize ", 4where y, is a binary variable represents wether store"i" will be selected or notOb. none of the mentionedO. Minimize ", R,•where y, is a binary variable represents wether store"i" will be selected or not , andR, is the revenue from store "iOd. MinimizeE"1where y is a binary variable represents wether store"i" will be selected or notO. Mazmise E", R, •where y is a binary variable represents wether store"i" will be selected or not, andR, is the revenue from store "i'ach ientory upd pdf A SAMAH MALL Store chain has bought out a competing grocery store chain. However, it now has too many stores in close proximity toeach other in certain cities. In AMMAN the chain has 10 stores, and it does not want any stores closer than 2 km to each other. Followingis a map showing the general proximity of the stores. Stores within 2 km of each other are circled.

Answered: Image /qna-images/answer/aa78e837-fa19-4c8e-b801-177b3042fcfc.jpg

Answered: In the above-mentioned problem, the…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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New program: Objective function: Maximize Z = 2x, + xz + 3x3 + Os, + Os, + Os3 Subject to: X + x2 + 2x, + 1s, = 25 (1) X + X, + 1s2 = 8 (2) X2 + X3 + 1s, = 10 (3) X1, X2, X3, 15,, 1s2,1s, 20
Example: Given f(x) = 2x - 7 and g(x) = x2 + 4x + 4, find (fog)(x) and (go )(x) no znoto eroltorioo inaiteuD bas toubonponolid arm2 nicoobear Solution: (f g)(x) = f(g(x)) = 2(g(x)) – 7 bonob Replace x by g(x) = 2 (x2 + 4x + 4) – 7 Idiod ot nommo bubog Replace g(x) by x² + 4x + 4 =2x2 + 8x + 1 Bou) Apply Distribution Law and Combine like terms Thus (f°g)(x) = 2x² + 8x + 1 STUDENT PLAYSHOP: WRITTEN WORKS I. As a dependable Columbanite, determine whether each statement is TRUE or FALSE. Show your complete and neat solution to prove your answer. 1. If f(x) = x -4 and g(x) = x + 5, then (f- g)(x) = 2 mua Srit sniursis (8-S ) + ()- (2-+ (x) bas (x) bDA idinoo 2. If f(x) = 5x -4 and g(x) = 3x + 5, then (f+g)(x) =8x + 1 anoitonul lo som b ot sniroto (x) mori (x)g foRnidu ()8-(-(2)(-1).d aast slil onidmo nosmt sdi lodoubog edt onianoto 3. If f(x) = 5x -4 and g(x) = 3x + 5, then (fg)(x) = 5x + 4 (x)ge(x)-(x)() (E- YS+) (S-XS)= less than o (x)8 \(x) = (x) \7.5 II. Find a.) (f•g)(x) and b.) (g °…
A LP model is given as Max z = 3x1+ 2x2 Subj to 2x1 + 2x2 0 Obtain the dual of the model. Use the variables y1, Y2, Y3, · . . Objective function: Min w= Constraint 1: Constraint 2: With: >0
You choose how much time a day to devote to sleeping (s) and fun (f). Suppose you get utility, which you seek to maximise. However, you face two major restrictions: there are only 24 hours in a day, and you read somewhere that it is essential to get at least 3.50 hours of sleep every day. In the case where both inequality constraints hold with strict equality, what is the value of the multiplier attached to the second constraint? (Round to two decimal places.) Your Answer: Answer
What should be the corresponding objective function for the LP model in this problem? Maximize z = 2x + y Maximize z = x + 2y Minimize z = x + 2y Minimize z = 2x + y
Q4 / If we have the following table, which represents the primary basic solution of the corresponding (binary) model, noting that the objective function of the binary model? Non-Basic Variables B.V R.H.S S2 SI Y2 Y1 00 -80 -30 Z 018 2 sl 104 1 6. s2
A restaurant requires different numbers of full-time employees on different days of the week.Union rules state that each full-time employee must five consecutive days and then two daysoff. The management office wants to meet its daily requirements (Monday: 11, Tuesday: 16,Wednesday: 14, Thursday: 15, Friday: 18, Saturday: 19 and Sunday: 23) using only full-timeemployees. Formulate an LP that the restaurant can use to minimize the number of full timeemployees who must be hired
This extreme value problem has a solution with both a maximum value and a minimum value. Use Lagrange multipliers to find the extreme values of the function subject to the given constraint. f(x, у) 3D 4x + 8y; х? + у2 = 20 maximum value minimum value
Can you confirm that my answer to this question is correct? My answer (B)
SAMAH MALL Store chain has bought out a competing grocery store chain. However, it now has too many stores in close proximity to each other in certain cities. In AMMAN the chain has 10 stores, and it does not want any stores closer than 2 km to each other. Following is a map showing the general proximity of the stores. Stores within 2 km of each other are circled. 1 5 In the above-mentioned problem, the linear objective function is:
2. Determine the definition of the piece wise linear function shown in each of the graphs 3. Consider the following sets of data points. Decide in which cases you would chose a piecewise linear model to fit the data points. 4. For any part of question 3 that was suitable for meddling with piecewise linear function: a) draw this model “by eye” b) estimate the value of y when x=12 6. Consider the set of data points in the table

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In the above-mentioned problem, the linear objective function is Oa Mazmise where y is a binary variable represents wether store"i" will be selected or not Ob. none of the mentioned Oe Minimize R. where y is a binary variable represents wether store"i will be selected or not , and