A model for a company's Revunue is R=-30p^2+420p+18,000 , where p= price. what is max revenue?
450046
take the derivative and solve for 0 and you get \n\n-60p+420=0... \n\nthat works out to p=7.  plug it into your original formula and you get \n\nR=-30(7^2)+420(7)+18,000=19470\n\nand $19470 is your max revenue, with 7 being revenue maximizing price
950446
Cost to produce/market the product.\nGoing rate for similar products.
905537
Price + tax = Selling Price\n\nP + r% of P = SP\nP(1 + r/100) = SP\nP = SP/(1 + r/100)
490808
$5,874.75\n\n$63000 x 37.3% / 4
916110
(a) If marginal revenue is greater then the marginal cost, this signifies that variable costs for production of every subsequent unit are greater then additional revenue associated with it. Therefore, the company is either operating above the equilibrium point or is unable to reach it. As such, company should reduce the level of production to achieve the equilibrium point or stop producing at all. \n\nI would love to help you more on this assignment. If you need professional help - contact us at http://custom-writing.org/\nYour source for professionally written essays and A+ homework.
768987
Revenue(p) = p * D(p) = p * ( 1 - p^2 )^0.5\n\nRevenue(0.1) = 0.099499\nRevenue(0.2) = 0.195959\n\nChange = R(0.2) - R(0.1) = 0.096460\n\nLinear approximation:\nFind derivative of R with respect to p at p = 0.1\ndR/dp = [ 0.5 * (1-3p^2) ] / [ (1-p^2) * p ]^0.5 = 1.54143\n\nMultiply the slope by change in p, which is 0.2 - 0.1 = 0.1\n1.54143 * 0.1 = 0.154143\n\nPercent error = (0.154143 - 0.096460) / 0.096460 = 59.8%
803692
the article is sold at a loss so the cp(cost price) is more than sp(selling price). or\nloss = cp-sp\n=> cp = loss +sp.....1)\nsp =138 Rs\nloss = 8% of cp = cp*8/100\nfrom1)\n=> cp = [cp8/100] + 138\ncp[1 - [8/100]] = 138\ncp[92/100]=138\n=> cp = 138*100/92\ncp =13800/92\nsolve it further to get result
1001391
let x ml/hr  for 1st then 2nd will be 50-x\n\nso you need tos olve\n20X+ (50-X)* 35= 1450\nor\n1750-15x=1450\nor 15x=300\nx=20\nso two are 20 and 30 ml/hr
86569
The total revenue function is equal to the number of units sold (in this case, P) times demand function, Q.\n\nThe revenue function R(P) is equal to P time Q(P).\n\nR(P)= P(3P + 56)\nR(P) = 3P^2 + 56P
816671
Let n be the amount of sales (in thousands) of best grade siding.\n\n$40k * 20% = $8k\n$50k * 30% = $15k\nn * 60% = 0.6n\n\nTotal profit will be 8 + 15 + 0.6n\nTotal sales will be 40 + 50 + n\n\nThe profit on the siding should equal 50% of the total sales.\n8 + 15 + 0.60n = 0.50 (40 + 50 + n)\n\nNow solve for n:\n\nSimplifying:\n23 + 0.6n = 45 + 0.5n\n\nSubtract 0.5n from both sides:\n23 + 0.1n = 45\n\nSubtract 23 from both sides:\n0.1n = 22\n\nMultiply both sides by 10:\nn = 220\n\nSo they must sell $220,000 of their 'best grade' siding to make a overall profit of 50%.\n\nHere's a double check:\n$40k * 20% = $8k\n$50k * 30% = $15k\n$220k * 60% = $132k\n\nTotal profit = 8 + 15 + 132 = 155\nTotal sales = 40 + 50 + 220 = 310\n\n155 / 310 = 0.5 = 50%\n\nSo the answer is they must sell $220,000 of best grade siding.
864938
game is marked 320.\n\n at 30% off, if i buy it i will end up paying 320/100 x 70 = 224\n\nso the discount is 320-224 = 96\n\nnow , 96 is 48% of the cost price.\n\n so the cost price is 96/48 x 100 =200\n\n so the cost price is 200 and the selling price after 30%  off is 224\n\n so, the profit is 224-200 = 24 dollars\n\n in percentage the profit is 224/200 x 100 = 112\n\n hence the profit is 12 %\n\n\n do learn how it;s done . the key is to understand the question and work it systematically. \n\n all the bets with your work\n\n study hard now . dont live to regret it \n\n God bless!
175467
A. \n500,000,000/Total asset = 4; sales-to-assets\ntherefore, total asset = 125,000,000\n\nNet profit = sales * profit margin = 500,000,000 * 0.05\n         = 25,000,000\n\nROA = Net income / total asset\nROA = 25,000,000/ 125,000,000 = 0.2 or 20%\n\nB. Total aseet = total debt + total shareholders' equity\n   that is, total debt = total asset - total equity\n\n  (125,000,000 - total equity)/total equity = 0.5\n  therefore; total equity = 83,333,333\n\n  ROE = net income / equity\n     = 25,000,000/ 83,333,333 = 0.3 or 30%\n\nit's that easy,
960933
Revenue= price times quantity\nRevenue= x(-4x+28)=-4x^2+28x\nProfit = Revenue - Cost\nProfit= -4x^2+28x-4x-12 = -4x^2+24x-12\nIn order to find the quantity that maximizes profit, you should take the derivative of the profit function and equate it to zero.\nDerivative of Profit= -8x+24=0 So x=24/8=3
963371
Total Gain = m + 2m - (m+50) = 2m - 50\n\nTotal profit for 3 weeks = 2(150) - 50 = 250
248689
For 12.5% profit 405\nFor 18.6% profit ??\n\n(18.6/12.5) * 405\n=1.488 * 405\n=602.64\n\n\nhttp://www.schoolingkids.com/\n\nhttp://www.futureaccountant.com/
1147549
http://pib.nic.in/feature/feyr2003/fmay2003/f120520031.html\n\nhttp://mnes.nic.in/business%20oppertunity/retset.htm
1091858
First calculate your anticipated revenues.  \n\nThen break your expenses down into two categories:  fixed (meaning the amount is the same every month) and variable (meaning the amount will fluctuate depending on variable factors).  \n\nEstimate your revenues using best case scenario and also worst case scenario.\n\nCalculate your expenses accordingly.  First your fixed costs and then your variables.  Your percentages should be based on industry standard, or your personal knowledge and expertise of the business.  \n\nYou may have to research similar industry trends, but on average, 50% will be fixed operating costs, 35% will be variable operating costs and 15% will be other expenses.\n\nModel your forecast on the best case, worst case and median revenues you've projected.