online EMI calculator with monthly split up details(principle and interest remaining)?
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http://ray.met.fsu.edu/~bret/amortize.html\nhttp://www.hsh.com/calc-amort.html\nhttp://www.ppar.com/amortization.htm
436271
Try Yahoo Finance off the home page.
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http://www.xe.com/ucc/ to find the CURRENT rate.
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Go to Options in your right hand corner and then click on Accout information on your left.  This is in Yahoo format.
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Let's define some variables for the equation.\n\nD = monthly deposit ($200)\nr = annual interest rate (10% is 0.1)\nn = compound frequency (12 months in a year)\nA = account balance\ni = compounded interest\n\nLet's start the account this month, or month 0.\n\nA(0) = D\n\nOne month later, you make another deposit and earn some interest. But you only earn 1/12 of the 10% with you existing balance, which is r/12.  \n\nA(1) = D + A(0) + i(1)\n\nwhere, i(1) = A(0) * r/n. Which makes\n\nA(1) = D + A(0) + A(0) * r/n , or\nA(1) = D + A(0) * (1 + r/n ), or\nA(1) = D + A(0)*R, if R = 1 + r/n, but A(0) is D, so\nA(1) = D + D*R\n\nTwo months later, you make another deposit and earn some interest on the balance A(1). Similarly calculating,\n\nA(2) = D + A(1) * R, or\nA(2) = D + (D + D*R) * R, or\nA(2) = D + D*R + D*R^2\n\nKeep on going to three months later, \n\nA(3) = D + A(2) * R, or\nA(3) = D + D*R + D*R^2 + D*R^3, or\nA(3) = D * (1 + R + R^2 + R^3)\n\nFollowing this pattern, k months later, we get\n\nA(k) = D * (1 + R + R^2 + ... + R^k)\n\nNow, let's calculate the general expression (1 + R + R^2 + ... + R^k) in a closed form.\n\nLet S = (1 + R + R^2 + ... + R^k). Multiply R on both sides, we get\nS*R = (1 + R + R^2 + ... + R^k) * R, or\nS*R = R + R^2 + ... + R^k + R^(k + 1)\n\nSubtracting the two equations S*R and S on both sides, we get\n\nS*R - S = R + R^2 + ... + R^k + R^(k + 1)  - (1 + R + R^2 + ... + R^k)\n\nNotice the terms R all the way through R^k on the right hand side are cancelled and only left with R^(k + 1) - 1. So we have,\n\nS*R - S = S(R - 1) = R^(k + 1) - 1\n\nDividing (R - 1) on both side, we get\n\nS = [R^(k + 1) - 1] / (R - 1)\n\nRewriting the account balance at month k,\n\nA(k) = D * (1 + R + R^2 + ... + R^k), or\nA(k) = D*S = D * [R^(k + 1) - 1] / (R - 1)\n\nNow, 26 years make 26 * 12 = 312 months. But since you start with 0, so your k is actually 311. R = 1 + r/n = 1 + 0.1/12, and D = 200. So\n\nA(311) = 200 * [(1 + 0.1/12)^(311 + 1) - 1] / (1 + 0.1/12 - 1), or\nA(311) = 295667.15330119169 = 295667.15 (round to nearest penny)
517650
this site is a calculator for converting this stuff
729110
Interest Calculators, use these ones..
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i don't know, but www.dinkytown.net has over 250 financial calculators, maybe one can help you.
328449
There are 2 different formulas\n\nCompound Interest\nI = P(1 + r)^t\n\nCompounded Interest, and by this i mean compounded daily, weekly, monthly, yearly, etc...\nI = P(1 + (r/n))^(nt)\n\nCompounded Continously\nI = Pe^(rt)\n\nI = Interest\nP = Principle\nr = Rate\nt = Time
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i believe that question is a little wrong but if not the stereo without interest costed $1066.32 with interest it costed $1080.00 and the interest amount is 1.25% of $30 which is only .375 rounded up means it's $.38 per month which would mean interest all together would be $13.68. Figure all this by taking 12 months x 3 years= 36 months. 36 months x $30= $1080 plus the $600 down= $1680 total And to find the interest cost mulitply $30 by 1.25% and you get .375 round up and get $.38 minus this from $30 to get the monthly payments without interest and just multiply $.38 times 36 to find the interst total
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Yahoo! Finance, of course.\nhttp://finance.yahoo.com/q/hp?s=%5EDJI\nYou can set the date range or download it to Excel.
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You can use this tool any time you want\n\nhttp://www.x-rates.com/calculator.html
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(future value/present value)^(1/time)\n\nSo using your example, (200,000/$100,000)^(1/5) or the fifth root of 2, which is 1.148698 or 14.8698%.\n\nTo use your example, 1.148698 x 1.148698 x 1.148698 x 1.148698 x 1.148698 =2\n\nJust be careful with your units of time.  If you had found the monthly rate, you could not multiply it by twelve to find the annual rate, you would take it to the twelth power.\n\nOne simpler method, that is approximately correct is the rule of 72.  You can estimate most rates by dividing 72/time.  In this case it would give you 14.4.  It comes in handy when you don't have a calculator on hand.  See the wikipedia article on why it works.
269526
use yur calculator...
63976
http://www.epfindia.com/PIO.pdf\n\ndoes this help?
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To work out the exact figure would be very complicated, and would probably use natural logrithms i.e. the number e.\n\nTo work out an approximate figure, you could work out 10% of 250 you input in the first month, and then 11/12 of the same figure in month 2, and then 10/12 of the figure in month 3...... and then 1/12 of the figure in the last month. In Excel, this gives a figure of £162.50 which is like depositing £3000 outright in an account which pays 5.4% annual interest.\n\nRemember, when you open the account, you start with £250 and you'll get the full 10% of £250 in that year. In month 2, you will deposit another £250, and the interest for that £250 will be 11/12 of 10% as it will only be there for 11 months. Hope this makes sense.