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Question: Five neighborhoods (NB) all want to raise money for a playground for their kids. The neighborhood that raises the most money will be able to choose the name of the park. To raise money, they all decide to have a bake sale & sell cookies (C), cakes (K), & muffins (M). They plan to sell their bake goods on Saturday morning for 3 weeks. Following are the results of the first 2 weeks. The numbers represent the number of cookies, cakes, & muffins sold.
[A] Which team sold the most items at the end of the second week?
[B] How much of each item had the neighborhoods sold by the end of the second week? Use matrices to solve the problem. Final answer must be given in matrix form.
Matrice operations solve the problem
Matrice operations solve the problem.
Preparation of Product Cost and analyzing Wastage, Spoilage and Compute the cost of good units completed and transferred out, spoilage, and ending inventory using the eighted-average method.
Use augmented matrices
Finding the value of inventory destroyed in natural disaster - estimate the amount of inventory destroyed in the natural disaster.
Evaluation of EOQ Decisions of college on vendor's order - What order size should Smith College acquire from the vendor? Explain Why?
Augmented matrices to solve the equations
Augmented matrices to solve the word problem
Computation of Economic Order quantity of Books for college and What is their expected total inventory cost (excluding the unit cost of the shirts)?
Evaluation of Re-order level of books Inventory of college - If the time to fill an order is 10 business days, what is the Reorder Point for ordering shirts?
problem on percetanges
Law of sines.
What is the ratio of cranberry juice to apple juice?
Find whether the given information results in one triangle.
Formulate the above as linear programming problem. Solve (a) by graphical method. Solve using simplex method.
The Snell law to find the index of refraction
Find an equation for the sphere, in the form of a level surface
Estimate all the stationary points
Find the break-even points and the maximum revenue.
Vectors as linear combinations of the vectors
Find the sum/difference as a product of sine’s or cosines.
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