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What Is The Maximum Value Of P = 4x + 2y, Given The

 April 06, 2021     No comments   

The maximum value of the function z = 4 x + 3 y subject to the constraints 3 x + 2 y ≥ 1 6 0, 5 x + 2 y ≥ 2 0 0, x + 2 y ≥ 8 0, x ≥ 0, y ≥ 0 is View solution If x = lo g 2 2 2 + lo g 2 3 2 2 + lo g 2 4 2 3 . . . . . . + lo g 2 n + 1 2 n + , then the minimum value of x will be-(3 points) Constraints {x>0 {y>0 {-x+3>y {y . Algebra ll . By graphing a system of constraints, find the values of x and y that maximize the objective function. x+y less than it equal to 8 2x + y is less than it equal to 10 x is great her than it equal to 0 y is great her than it equal to . MathematicsWhat is the maximum value of P = 24x + 30y, given the constraints on x and y listed below? x+y (less than or equal to) 5 x-y (greater than or equal to) -1 x (greater than or equal to) 0 y (greater than or equal to) 0 120 132 138 150SOLUTION 1 : Let variables x and y represent two nonnegative numbers. The sum of the two numbers is given to be 9 = x + y, so that y = 9 - x.. We wish to MAXIMIZE the PRODUCT P = x y 2.. However, before we differentiate the right-hand side, we will write it as a function of x only. Substitute for y getting . P = x y 2 = x ( 9-x) 2. Now differentiate this equation using the product rule andgiven the system of constraints, name all vertices of the feasible region. then find the maximum value of the given objective function. Constraints: x ≥ 0 y ≥ 0 y ≤ 1/3x + 3 5 ≥ y + x Objective function: C = 6x - 4y . algebra 2. Graph the system of constraints and find the value of x and y that maximize the objective function.

What point maximizes the objective function P = 4x + 3y

Question 251014: find the maximum value of the objective function z=3x+5y subject to the folloing constraints: x greater than or equal to 2, y greater than or equal to 0, x+y less than or equal to 6. Answer by Fombitz(32379) (Show Source):THEOREM 2 Suppose we are given a linear programming problem with a feasible set S and an objective function P = ax+by. Then, If S is bounded then P has both a maximum and minimum value on S If S is unbounded and both a and b are nonnegative, then P has a minimum value on S provided that the constraints defining S include the inequalities x≥ 0Since the graph of P = 2x + y is linear (planal), the point (x, y) at which the maximum value of P occurs will be found along at a corner of the area defined by the constraints. If we graph the constraints, we find that there are two corners at the intersections of 3x + 14y = 1568 & 8x + 10y = 1448 and 8x + 10y = 1448 & 17x + 3y = 1836.Find the Maximum/Minimum Value y=-x^2-2x+3. The maximum or minimum of a quadratic function occurs at . If is negative, the maximum value of the function is . If is positive, the minimum value of the function is . occurs at . Find the value of equal to . Substitute in the values of and .

What point maximizes the objective function P = 4x + 3y

What is the maximum value of P = 24x + 30y, given the

We need to maximise the objective function z = 2x + 5y. Converting the inequations into equations, we obtain the lines 2 x + 4 y = 8, 3 x + y = 6, x + y = 4, x = 0 and y = 0. These lines are drawn and the feasible region of the LPP is shaded.Example 1 Solve the following linear programming problem graphically: Maximise Z = 4x + y subject to the constraints: x + y 50 3x + y 90 x 0, y 0 Maximize Z = 4x + y Subject to x + y 50 3x + y 90 x 0, y 0 Corner Points Value of Z (0, 50) 50 (20, 30Join these points to obtain the line 3x + y = 24. The line x = 2, is parallel to y-axis, passes through the point A 3 (2, 0). Also, x = 0 is the y-axis and y = 0 is the x-axis. The feasible region of the LPP is shaded below. The point of intersection of lines x + 2y = 28 and 3x + y = 24 is Q(4, 12).Find the maximum value of 2x+3y and the point at which it occurs subject to the following constraints: y>(or = to) +11 x>(or=to) 0, y>(or=to) 0 Find the maximum and minimum value of the given objective function of a linear programming problem.Lines are drawn through the point P(-2, -3) to meet the circle x 2 + y 2 − 2 x − 1 0 y + 1 = 0.The length of the line segment PA.A being the point on the circle where the line meets the circle at coincident points, isPrizes are to be distributed among the students of class XI and class XII.

graph the gadget of constraints in finding the values of x and y that maximize the objective function x y108,871 effectsAlgebra 2

By graphing the machine of constraints, to find the values of x and y that maximize the purpose function. 2

asked through Fading on November 8, 2016Algebragraph the system of constraints to find the values of x and y that maximize the objective function x+y_0

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requested by way of Kandy on October 7, 2014mathAn objective function and a gadget of linear inequalities representing constraints are given. Graph the system of inequalities representing the constraints. Find the value of the goal operate at each and every nook of the graphed area. Use these values to

asked by ReRe on February 22, 2010Objective functonAn aim operate and a gadget of linear inequalities representing constraints are given. Graph the gadget of inequalities representing the constraints. Find the value of the aim function at each and every corner of the graphed area. Use those values to

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MathBy graphing the device of constraints, in finding the values of x and y that maximize the purpose operate. 2x+y0 maximum for p=x+2y

asked through Jewell on October 16, 2017PLEASE HELP… ALGEBRA…. LINEAR PROGRAMMINGHELP ME WITH THESE 2 PROBLEMS PLEASE….. 1. Objective Quantity: C= 5x+4y Constraints: x < -2 x > -4 y > 1 y < 6 All of the indicators have strains under them. 2. Objective Quantity: C= 6x + 2y Constraints: x > 0 x < 5 y > 0 4x-y > 1 Again, all of the signs have

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algebra2Find the values of x and y that maximize the objective operate P=3x + 2y for the graph. What is the maximum value. step by step please

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Math – Linear InequalitiesThe Wellbuilt Company produces two sorts of wooden chippers, Deluxe and Economy. The Deluxe style requires Three hours to gather and ½ hour to color, and the Economy style requires 2 hours to collect and 1 hour to paint. The maximum number of assembly hours

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MathSIMPLEX METHOD – Table: Nutrient Peanuts Raisins M&Ms Pretzels Calories 855 435 1024 162 Protein 34.fifty seven 4.67 9.01 3.87 Fat 72.50 0.Sixty seven 43.ninety five 1.49 Carbs 31.40 114.74 148.12 33.68 Suppose that you wish to have to make at most 10 cups of path combine, the usage of all the

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Maximize z = 16x + 8y matter to: 2x + y ≤ 30 x + 2y ≤ 24 x ≥ 0 y ≥ 0 Graph the feasibility area. Identify all appropriate nook points of the feasibility area. Find the level(s) (x,y) that maximizes the objective function z = 16x + 8y.

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asked by LaH on October 26, 2011scienceMaximize value Z = 15x + 10y topic to the constraints 3x + 2y ¡Ü ¡Ü 12, 2x + 3y ¡Ü ¡Ü 15, x ¡Ý ¡Ý 0, y ¡Ý ¡Ý 0 is

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algebrawhat point in the possible area maximizes the purpose function? x>0 y>0 constraints -x+3>y y

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Calc-slopes & concavity

Let f(x)=x^3-3x+2 a.) Find the equation of the line tangent to the graph of y=f(x) at x=2 b.) For what values of x is the operate expanding? c.) For what values of x is the graph concave down?

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Which x-values will have to I make a choice to graph those equations (y = x; y = -x + 6) in order that they intersect? 2. The school band sells carnations on Valentine's Day for

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The faculty band sells carnations on Valentine's Day for

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every. They buy the carnations from a florist for [scrape_url:1]

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[/scrape_url].50 each, plus a $Sixteen supply fee. a. Write a system of equations to explain the situation. A: y = 2x; y = 0.50x + 16. b. Graph the system.

requested by Please, lend a hand me! on December 9, 2013algebrawhat level in the feasible region maximizes the goal operate x>0 y>0 constraints -x+3+y y,1/3x+1 Object operate C+5x_4y

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Consider the following. f(x)=8x-10 g(x)=x^2-4x+10 (a) Find the issues of intersection of the graphs. ANSWER:(2,6) are the smaller values and (10,70) are the larder values (b) Compute the area of the region below the graph of f and above the graph or g.

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Calculus Please HelpI believe I have the right answer, however It's not that i am 100% sure easy methods to do the values at (1,-1) and the one below at (0,-1, 1). Please give an explanation for how I want to way the right way to do these. Thank You! Calculate the partial by-product @f/@x, @f/@y and @f/@x | (1,-1), and

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Given the function f outlined by means of f(x) = x^3-x^2-4X+4 a. Find the zeros of f b. Write an equation of the line tangent to the graph of f at x = -1 c. The point (a, b) is on the graph of f and the line tangent to the graph at (a, b) passes thru the point

asked through Anonymous on January 16, 2012Math – Simple rational functions (take a look at)Consider the function f(x) = x/(x-1) Are there any turning issues? Explain how this may help you graph f(x) for enormous values of x? Ans: turning issues is some other phrase for checking the concavity, and due to this fact i in finding the 2nd by-product and equate it to

requested by means of Anonymous on October 29, 2010mathThe function f(x)= ax^3 – bx +c passes through the starting place, f(-1)=4/3 and it has an extreme point at x=1 (i) Find the values of a, b and c. (ii) Sketch the graph (iii) Find the space bounded by way of the graph of f(x) and the x-axis between the lines x=-1 and x=1

requested via gibbs on April 25, 2013Math(Please take a look at. Thank You)1) clear up:e^x(x^2-4)=Zero e^x=0 and then (x+2)(x-2) so x=2, -2 2) differentiate: y=ln(6x^2 – 3x + 1) 1/(6x^2 – 3x + 1) * 12x-3 3) differentiate: y=e^-3x+2 -3 * e^-3x+2 4) review: 2^4-x=8 2^4-x = 2^3 4-x = 3 -x=-1 so x=1 5) differentiate: x^3 + y^3 -6 =0 3x^2

requested by means of Hannah on April 30, 2011CalculusThe function g is defined for x>Zero with g(1)=2, g'(x)=sin(x+1/x), and g"(x)=(1-1/x^2)cos(x+1/x). A. Find all values of x in the interval 0.12

requested by means of Sarah on May 7, 2015Algebra (Please help!)The graph below plots the values of y for various values of x: plot the ordered pairs 1, 1 and 2, 4 and 3, 7 and 4, 9 and 5, 12 and 6, 16 Which correlation coefficient highest fits the information plotted on the graph? A. −0.5 B. 0 C. 0.25 D. 0.90 Is it D.

asked by Lidiah on April 17, 2017calculusHelp! I've a check tommorow! I don't perceive (b), (c), (e), and (g). The solutions are listed following the each question. Here's a discription of the graph: There is a graph of a function f consists of a semi circle (-3 to 1 faced downward on the

requested by means of Anonymous on October 26, 2007math lend a hand pls pls plsThe graph below plots the values of y for various values of x: Plot the ordered pairs 1, 3 and 2, 4 and 3, 9 and 4, 7 and 5, 2 and 6,18 Which correlation coefficient best matches the information plotted on the graph? 0.Five 0.8 0.9 1.0 pls lend a hand me

asked via Oscar on March 19, 2016

Calculousthe figure shows the graph of F', the by-product of a operate f. the area of the operate f is the set of all X such that -3< or equal to x

requested through Yoona on November 21, 2011AP CALC. ABLet h be a function defined for all x≠0 such that h(4)=-3 and the derivative h is given through h'(x)=(x^2-2)/(x) for all x≠Zero a). Find all values of x for which the graph of h has a horizontal tangent, and determine whether h has a local maximum, a local

asked by means of Darcy on December 2, 2014Calculusa)The curve with equation: 2y^3 + y^2 – y^5 = x^4 – 2x^3 + x^2 has been related to a bouncing wagon. Use a pc algebra gadget to graph this curve and discover why. b)At how many issues does this curve have horizontal tangent traces? Find the

asked by way of Chelsea on October 31, 2010College algAnalyze the graph of the following function as follows: (a) Find the x- and y-intercepts. (b) Determine the finish behavior: find the power function that the graph of f resembles for massive values of |x|. (c) Find the maximum quantity of turning points.

requested via sunny on January 4, 2012algebraThe point of intersection of the graphs of the equations of the machine Ax – 4y = Nine 4x + By = –1 is (–1, –3). Explain how one can to find the values of A and B, then to find those values.

asked by Algebra PLEASE HELP!! on March 18, 2012

ESSENTIAL ESSENTIAL. Further Mathematics VCE FURTHER MATHEMATICS. Fourth Edition. Further Mathematics Fourth Edition ENHANCED APP - PDF Free Download

ESSENTIAL ESSENTIAL. Further Mathematics VCE FURTHER MATHEMATICS. Fourth  Edition. Further Mathematics Fourth Edition ENHANCED APP - PDF Free Download

Untitled

Untitled

Untitled

Untitled

Algebra I Regents At Random Worksheets

Algebra I Regents At Random Worksheets

8 Or Compilation | Linear Programming | Mathematical Optimization

8 Or Compilation | Linear Programming | Mathematical Optimization

Answers To Selected Exercises

Answers To Selected Exercises

DC Ciit'iCfiti

DC Ciit'iCfiti

Calaméo - Algebra 2_McGraw-Hill_2008

Calaméo - Algebra 2_McGraw-Hill_2008

Change In Accounting Principle - Passionistsisters

Change In Accounting Principle - Passionistsisters

Ocr 16469 Ms 08 L Gce Jan

Ocr 16469 Ms 08 L Gce Jan

MATHA | Surveying | Interest

MATHA | Surveying | Interest

Mathematics For Management

Mathematics For Management

8 Or Compilation | Linear Programming | Mathematical Optimization

8 Or Compilation | Linear Programming | Mathematical Optimization

DIFFERENTIAL EQUATIONS With Boundary-Value Problemsa Zill Cullen

DIFFERENTIAL EQUATIONS With Boundary-Value Problemsa Zill Cullen

Section 12.8: Lagrange Multipliers In Many Applied Problems, A Function Of Three Variables, F(x, Y, Z), Must Be Optimized Subjec

Section 12.8: Lagrange Multipliers In Many Applied Problems, A Function Of  Three Variables, F(x, Y, Z), Must Be Optimized Subjec

Untitled

Untitled

PDF) Student Solutions Manual For Mathematical Methods For Physics And Engineering | Dan Ri - Academia.edu

PDF) Student Solutions Manual For Mathematical Methods For Physics And  Engineering | Dan Ri - Academia.edu

INFINITE SERIES

INFINITE SERIES

ESSENTIAL ESSENTIAL. Further Mathematics VCE FURTHER MATHEMATICS. Fourth Edition. Further Mathematics Fourth Edition ENHANCED APP - PDF Free Download

ESSENTIAL ESSENTIAL. Further Mathematics VCE FURTHER MATHEMATICS. Fourth  Edition. Further Mathematics Fourth Edition ENHANCED APP - PDF Free Download

Preface

Preface

79665_CH03_PASS02 | Equations | Derivative

79665_CH03_PASS02 | Equations | Derivative
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