Question 4(Round to 2 decimals when needed) Solve for the optimal x*, y*, z*, and 1* of thefollowing problem:max(xy.z,A) X + 2y² + 2xy + z² +2(10 – x – y – z)(Blank 1): x*=(Blank 2): y*=%3D(Blank 3): z*=(Blank 4): 1*=Blank # 1Blank # 2Blank # 3Blank # 4

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Answered: Question 4 (Round to 2 decimals when…

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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Step 2 of 2 : Among the values of x for which V(x)=0V(x)=0, which are physically possible?
A chemist creates 200 milliliters of a 52.5 % alcohol solution by combining a 30 % alcohol solution with a 75 % alcohol solution. If x represents the amount of the 30 % alcohol solution used and y represents the amount of the 75 % alcohol solution used, which of the following could be used to model the given infromation? 200 0.32+ 0.3x + 0.75y 105 + 200 %3D 0.03x + 0.075y 105 200 3x + 7.5y 105 200 0.3x 0.75y 52.5 %3D + 200 %3D O 30z + 75y 52.5
A rectangular swimming pool is to be built with an area of 3200 square feet. The owner wants 5-foot wide decks along either side and 10-foot wide decks at the two ends. In this problem you will find the dimensions of the smallest piece of property on which the pool can be built satisfying these conditions. O A(X): If the dimensions of the swimming pool are denoted by x and y, which of the following functions could be used to represent the area of the piece of property needed? A(x) = 10) (x 10)(x+20) - 5)(x - 10) 10)(3200 X = O A(X): O A(X) = A(x) = = 3200 X 3200 X 3200 X 3200 X + X pool + 10 +5)(x + 10) 5) (x 3200-10)(x-20) +20 1
2. LOQ Graphically solve each of the following. (a) 3x + y = 6 and x - y = 2 (b) x + 4y = -8 and 3x + 4y = 0 (c) 5x = 3y and y = -5 (d) 2x + 6y = 8 and x = -2 (e) y = 3x2 and y = 3 (f) y = -2x and x = 4 (g) x = -2 and 3x + 4y = 12 (h) y = -2 and 5x + 3y = 15
Can you answer #12 and show work

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Question 4 (Round to 2 decimals when needed) Solve for the optimal x*, y*, z*, and 1* of the following problem: max(xy,z.A) X + 2y² + 2xy + z² + a(10 – x – y – z) (Blank 1): x*= (Blank 2): y*= (Blank 3): z*= (Blank 4): 1*= Blank # 1 Blank # 2 Blank # 3 Blank # 4

Question 4 (Round to 2 decimals when needed) Solve for the optimal x, y, z, and 1 of the following problem: max(xy,z.A) X + 2y² + 2xy + z² + a(10 – x – y – z) (Blank 1): x= (Blank 2): y= (Blank 3): z= (Blank 4): 1= Blank # 1 Blank # 2 Blank # 3 Blank # 4