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Question: Solve the systems of equations .It is necessary to set up the appropriate equations. All numbers are accurate to at least three significant digits.
Three oil pumps fill three different tanks. The pumping rates of the pumps (in L/h) r1, r2, and r3 respectively. Because of malfunctions, they do not operate at capacity each time. Their rates can be found by solving the following system of equations:
r1 + r2 + r3 = 14,000
r1 + 2r2 = 13,000
3r1 + 3r2 + 2r3 = 36,000
Use Lagrange multipliers to find the maximum and minimum values of the function subject to the given constraints. (If a value does not exist, enter NONE.)
If BPI's founder were to conduct a press conference, what points should he emphasize to the media and convey to the public? Besides a press conference, what other tools might BPI or other firms use to improve the public's opinion of their products?
Queuing Analysis explained in this solution. The Riverview Clinic has two general practitioners who see patients daily. An average of six patients arrive at the clinic per hour. Each doctor spends an average of 15 minutes with a patient.
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If 82% of scheduled flights actually take place and cancellations are independent events, what is the probability that 3 separate flights will take place?
Metric space has infinitely many distinct connected components - Is it possible (X,d) compact ? if yes ,give an example if no provide proof?
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The total surface area of a square based open-top rectangular box is 12 cm^2. Find the dimensions of the box of maximum volume.
1) State the strategy of Hindustan Unilever in your own words. 2) At what different levels is strategy formulated in HUL? 3) Comment on the strategic decision-making at HUL.
1.) To win the jackpot of the Massachusetts lottery game in bygone days, you had to correctly pick the six numbers selected from the numbers 1 through 36. What was the probability of winning the Massachusetts lottery? (round to seven decimal place..
Explain the flaw in the proof in the attachment. Restate the Chain Rule with the proper with modified hypotheses that would make the attempted proof into a valid proof
A paper bag contains a mixture of three types of candy. There are ten gum balls, seven candy bars, and three packages of toffee. Suppose a game is played in which a candy is randomly taken from the bag
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