Revenue and Profit functions?
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
611310
Consider network marketing. All the revenue is profit because you have no overhead and no employee expenses. I got into the health/wellness industry, the next trillion dollar industry, for less than $200 and my income blew through the roof when I found 3 friends who wanted to make the same kind of crazy income. I have business partners who make 5-6 figures per month, and are showing the rest of us how to do it too. www.TNI.com/1934177
166368
Revenue\n\nReturn or profit such as the annual or periodic rents, profits, interest, or income from any type of real or personal property, received by an individual, a corporation, or a government.\n\nPublic revenues are the sources of income that a government collects and receives into its treasury and appropriates for the payment of its expenses.
420130
1. Contribution margin = revenue - variable costs\n= $12 - $0.40 = $11.60.\n\n2. Annual Break Even Point.\nFixed Costs = Workers + Rent\n5 workers * $9.90 * 40 * 50 + $1750 * 12 = $99,000 + $21,000 = $120,000\n\n120000 / 11.6 = 10,345 Haircuts.\n\n3. Operating Income = Gross Profit - Operating Expenses\n20,000 * $11.4 - $120,000 = $108,000\n\n4. Contribution margin = revenue - variable costs\n= $12 - $6 - $0.40 = $5.60\nBreak Even:\nFixed Costs = Workers + Rent\n5 workers * $4 * 40 * 50 + $1750 * 12 = $40,000 + $21,000 = $61,000\n\n61000 / 5.6 = 10,893 Haircuts
1082744
business about $$$. You have to be able to make it money and spend it wisely. To do that, math is needed in order to make predictions, calculations and most importantly-to count profits!
450954
Income statement: Shows how net revenue turns into the net income.\n\nBalance sheet: Shows assets and liabilities.\n\nCash flow statement: Shows incoming and outgoing money.
64341
Profit that recurs.  For example if you offer services and charge a monthly price... so long as the gains outweighs your losses of providing that service, you have recurring profit.
317157
Accounting always gives me a headache.\n\nThis is probably wrong, but it seems like you could just calculate next year's revenue as 935M, so the COGS is 374M.\n\nThe current inventory turnover is 340M/40M = 8.5.\nThe future inventory turnover is going to be 10.\n\nHence, 10 = 374M / inventory(next year).\n\nInventory next year = 37.4M
346322
Total Revenue 31-Jan-05      $287,989,000   \nCost of Revenue 31-Jan-05    $219,793,000   \nGross Profit 31-Jan-05        $68,196,000
39609
From tax and from the profits of other services
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when $2000 is spend revenue = $120,000\nwhen $x is spent, revenue = $180,000\n\ncross multiply to get:\n120,000 * x = 180,000 * 2000\n120,000x = 360,000,000\nx= 360,000,000/120,000\nx=3000\n\nAdvertising therefore = $3000.00 when revenue = $180,000
1167643
You just need to see a restaurant profit and loss statement or a budget. Follow this link to a Yearly P&L budgeting tool on the Samples page of my website. Look toward the bottom of the spreadsheet under "Expenses" and you'll find a complete list as recommended by the National Restaurant Association.\n\nhttp://www.bodellconsulting.com/Samples/Spreadsheets/Profit%20&%20Loss%20Budget%20Blank%20-%20Year.xls\n\nBrandon O'Dell\nO'Dell Consulting\n(316) 361-0675\nbodell1@cox.net\nhttp://www.bodellconsulting.com
1061064
The equation is cost/(1-x), where x is the percentage profit you want to make.\n\nSo, if you want to make 40% profit on an item that costs $1, then the equation is 1/(1-.4)= $1.67.\n\n$0.67 profit on $1.67 selling price = 40% GP
749279
The marginal revenue is given by the derivative of the demand function with respect to price.\n\nUsing the rule for exponents (and the chain rule) we have:\n\nd D(p)/dp = - p / (1-p^2)^0.5\n\nThe revenue R at price p is given by pxD(p)\n\nThe marginal revenue at price p = pxd D(p)/dp \n\n= - p^2/(1-p^2)^0.5\n\nTo find out when R is a maximum we need to determine\n\nd R/dp = D(p) dp/dp + pxd D(p)/dp \n\n=  (1-p^2)^0.5 - p^2 /(1-p^2)^0.5\n\nSet the derivative equal to 0 and solve for p to get:\n\n0 = (1-p^2) - p^2  (after multiplying through by (1-p^2)^0.5)\n\nSo 0 = 1 -2p^2\n\n2p^2 =1\n\np^2 = 1/2\n\np = +sqrt(1/2) = 0.7071  = 0.71 dollars or price units
987387
true but not 100% true....revenue can be from all sorts of income.
982689
Here's the method (you can do the calculations yourself, surely).\nMaximize the profit xp(x) - C(x) over x: work out d/dx of the profit, set it equal to 0, and work out x. That's the optimum (profit-maximizing) quantity. Then put this x into the formula for p(x) = ... to work out the price. Finally, put this x into the formula for the profit: it is xp(x) - C(x) = ...
1166814
The simplified answer is : Return/Capital\n\nGoing overboard:\nThere are two formula's that can be used:\nTraditional Formula:\nROI = Net Profit After Taxes ÷ Total Assets\n\nDuPont Formula:\nROI = (Net Profit Margin) x (Total Asset Turnover)\nROI = (Net Profit After Taxes ÷ Sales) x (Sales ÷ Total Assets)\n\nIn addition you can calculate an ROI for just about anything and a lot of suppliers have tools/calculators on their website. Would suggest a yahoo search for a calulator