Write about the detailed concept/ methods with suitable examples Graphical and Simplex Method

Q: Arectangular bird sanctuary is being created with one side along a straight riverbank. The remaining…

A: let y be the length of the other two sides. Hence, total length that has to be covered by the fence…

Q: A rectangular bird sanctuary is being created with one side along a straight riverbank. The…

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Q: An optimization study is conducted for a plant layout and operations. The final design for the…

A: Introduction: According to the permutation rule, if r distinct items are to be chosen from n items…

Q: 2. A farmer plans to fence a rectangular pasture adjacent to a river. The pasture must contain…

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Q: Centerville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand…

A: Denote Centerville by CV, Springfield  by SF and Shelbyville SV Let, CV,SF and SV situated at point…

Q: A piece of wire, 100 cm long, needs to be bent to form a rectangle. Determine the dimensions of the…

A: Given that a piece of wire 100cm long, needs to be bent to form a rectangle . We have to find the…

Q: a) Simulation models are not the only models that can be used for understanding and improving the…

A: To explain:  Why would simulation models be preferred to other modeling approaches?

Q: Summarize the steps for solving a linear programmingmodel graphically

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Q: Can you show me an example (a problem) invented of maximums and minimums? Note: I am referring to…

A: We can take any real life example for finding out maximum and minimum values of the function.…

Q: A rectangular playground is to be fenced off and divided in two by another fence parallel to one…

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Q: Jsing optimization, find two positive numbers whose product is 196 and whose sum is a minimum. Show…

A: Given Two positive numbers whose product is 196  We have to find the numbers such that sum is…

Q: container with an open top is to have 10 m3 capacity and be made of thin sheet metal.  Calculate the…

A: Let, A be the area of the container with x,y and z as length, width and height of the open-top…

Q: Secant Method is also called as? Select one: a. 5-point method b. 2-point method C. 1-point method…

A: Secant method

Q: For a media studies project, Katya wants to produce an image that appears to have a vanishing point.…

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Q: A test program for grade 10 can generate quadratic functions in a standard form y = ax + bx + e…

A: Given quadratic function in a standard form is y=ax2+bx+c wherein coefficients a, b and c are…

Q: Optimization: A rectangular field adjacent to a river is to be enclosed. Fencing along the river…

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Q: Define graphical solution method

A: According to the question, we have to define the graphical solution method. The graphocal solution…

Q: Secant Method is also called as? Select one: a. 5-point method b. 2-point method c. 3-point method…

A: The solution is given as

Q: Write about the CrossProduct topic in detail without using the resources

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Q: Oil from an offshore rig located 5 miles from the shoreline is to be pumped to a location on the…

A: The situation is illustrated as shown in the figure below: Here, the objective is to find the…

Q: A developer is planning a fence around a rectangular field. They are using three different types of…

A: The cost of fencing(per meter) on the: North side: $50 South side: $70 Other sides: $100. The…

Q: You are going to fence in three sides of a yard with 400 meters of fence. What will the dimensions…

A: The given yard is in the shape of rectangle and the farmer wants to fence three sides of it,  Given…

Q: A rectangular is constructed with its base on the diameter of a semicircle with the radius of 6 feet…

A: Consider a rectangle with length of 2x and height is y.

Q: n open box is formed by cutting identical squares from each corner of a 10 inches by 10 inches sheet…

A: Given query is to find the maximum possible volume of the box.

Q: A test program for grade 10 can generate quadratic functions in a standard form y ax + bx + e where…

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Q: rectangular pen with 1,500 feet of fencing. One side of the pen will not need fencing because there…

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Q: Live filming of a TV show is to take place in the park. Due to the shape of the open area, seats are…

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Q: Explain the concept of maxima and minima in your own word. Put relevant example.

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Q: By using Graphical Method.

A: Given,                           Max.(Z)=X1+X2Subject to constraint:                     4X1+2X2≤12…

Q: a rectangle can be drawn in the first quadrant bounded by the curve y= 8- x^3 , the x- axis and the…

A: Let the Length of the rectangle be x and width by y. Hence, Area of the rectangle(A) = xy For the…

Q: Find the length and width of a rectangle with an area of 32 square feet with a minimum perimeter

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Q: A rectangular page is designed to contain 18 square inches of print. The margin at the top and…

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Q: Describe the method of Lagrange multipliers and give examples.

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Q: A rectangle is constructed with its base on the diameter of a semicircle with radius 18 and with its…

A: Given:the radius of semi-circle is 18.

Q: Mention suitable optimization method for a problem with one decision variable. Which calculus…

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Q: Describe The Simplex Method.

A: The simplex method is an algorithm or the set of instructions using which we can examine the corner…

Q: Use the inequalities from Exercise 2 and adding the maximization function Z = 120 x1 + 160x2 solve…

A: Given that the maximization function is Z=120x1+160x2 Subject to 2x1≤103x2≤11x1+x2≤5 And x1,x2≥0…

Q: what is Gaussian elimination method. what is Gauss-Jordan method. Explain and compare which method…

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Q: Find the dimensions of a cylinder of volume 3 m³ of minimal cost if the top and bottom are made of…

A: Let the radius=rHeight =hSo, volume=πr2h=3From it we get h=3πr2Let the cost of the material of the…

Q: Find the dimensions of a cylinder of volume 23 m³ of minimal cost if the top and bottom are made of…

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Q: John is 6 feet tall and his shadow is 10 1/2 feet long. How high is a tree whose shadow is 90 feet…

A: Given , Height of John, h=6 feet shadow of John,s=1012 feet=212feet shadow of tree, S=90 feetLet…

Q: Find the dimensions of a cylinder of volume 13 m³ of minimal cost if the top and bottom are made of…

A: Given: Volume of cylinder = 13 m3 Top and bottom are made of material that cost twice as much as the…

Q: Find the dimensions of a cylinder of volume 15 m³ of minimal cost if the top and bottom are made of…

A: let radius is  r height = h cost of material per m^2 for the side is c and for top and bottom the…

Q: How finite difference and collocation methods are useful to solve BVPs. Also discuss stability of…

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Q: Hello,  I was stuck on this one Optimization problem for Calculus A.  The question is: A water tank…

A: Consider the given data regarding triangular prism, Base is an equilateral triangle. Hence, Let the…

Q: A rectangular plot of farmland will be bounded on one side by a river and on the other three sides…

A: Maximization using derivative

Q: The cables on a suspension bridge can be modeled by h = 0.0076s2 − 0.76s + 40, where h is the height…

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Q: An optimization study is conducted for a plant layout and operations. The final design for the…

A: Given that, the process will initially utilize six devices running at the same. The possible number…

Q: A farmer wants to fence a rectangular pasture next to a river. The pasture must contain 245,000…

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Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.