Find the basic solution for the following (T.M) by using (least cost method), thenfind the optimal solution.41 269 10064357 1205 268 12040 50 70 90 90

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Answered: Find the basic solution for the…

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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y a b p a -2 4 24 2 11 1 3 44 y -1 3 7 12 3 9. 1 52 a) What is the optimal solution? b) What is the optimal value? 6 6 N O E Oo
# what is the optimal solution for the table below? 30 10 200 2 70 25 150 3 230 180 30 3 Using transportation modifying
The total cost C(q) of producing q goods is given by: What is the fixed cost? fixed cost= dollars What is the maximum profit if each item is sold for 6 dollars? (Assume you sell everything you produce. Also note that you can only produce a whole number of goods.) maximum profit = dollars C(q) = 0.019³ -0.6q² + 14q Suppose we fix production at 32 goods produced, and that they all sell when the price is 6 dollars each. Also suppose that for each 1 dollar increase in price, 2 fewer goods are sold (so if the price is 7 dollars, 30 of the 32 goods being produced are sold.) To maximize profit in this case, we should ? (Enter zero if the price should remain at 6 dollars.) the price by dollars.
A company makes solar panels. The company's revenue function, in dollars, is R(n)=10n, where n is the number of panels produced. The cost function is C(n) = 100(2)0 . R and Care shown on the graph below. 1000 800 600 400 200 100 in 20 Number of Panels 0. 40 60 80 a) Estimate from the graph i) the break-even points ii) the number of panels that should be produced for maximum profit b) Write the equation for the profit function P. c) Graph P. d) Use your graph of P to estimate the number of panels that give maximum profit. e) How would your answers for break-even points and maximum profit change if i) the number of dollars of revenue per panel is increased slightly? i) the cost function is changed to C(n) = 100(2)s ? f) What does the number that was ch part e) i) represent? English (United States) OFocus Dollars
n d A bicycle manufacturer makes two models of bikes, a professional racing bike and a mountain bike. Profits average P1500 per mountain bike and P1200 per racing bike. Maximum total production possible is 1440 bikes per month. Consumer demand for the racing bike is no more than half the demand for the mountain bike. At least 400 mountain bikes per month must be made to satisfy a long term contract. How many of each bike should be made to maximize profit. What is the maximum profit?
Please, I need the answer for c,d,e,f that indicated in the photo below.
Dd.60.
Pls help on this question ASAP.
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Find the basic solution for the following (T.M) by using (least cost method), then find the optimal solution. 4 1 2 6 9 100 4 3 5 7 120 2 6 8 120 50 70 90 90 6 5 40