what is the totalamount that remains due on a loan?
595950
Whatever you haven't paid off.
839550
everything is cleared after 7 years. i think it is dated from the last date of activity. like if you make a payment tomorrow, the 7 years would be up 7 years from tomorrow. if you haven't made a payment in 2 years, you still have 5 years left.
258004
If the amount of the loan is P, the yearly rate is r, the number of payments per year is N and the number of years for the loan is T, then the payment per period is\n\nC=A(r/N)/[1-(1+(r/N))^(-NT)]
277163
It depends how long the rate stays fixed, and on the type of loan that you are talking, it is either differed interest, or an interest only and it could change in 1 month or 1 year.  It is pretty broad.\n\nCall me at (614) 825 1907 and we can talk more.\n\nTim Kazee
1100893
Month/Owed/Paid/Total Owed/Interest/Total\nJan / 326 /0 / 326,00 / 2,72 /328,72\nFeb / 326 / 25 / 629,72 / 5,25 / 634,96\nMar / 326 / 0 / 960,96 / 8,01 / 968,97\nApr / 326 / 0 / 1294,97 / 10,79 / 1305,76\nMay / 326 / 0 / 1631,76 / 13,60 / 1645,36\nJune / 326 / 0 / 1971,36 / 16,43 / 1987,79\n\n10% per year means 0.833%per month. If the interest adds to your owed sum then at the end of June you will owe 1987.79$\nI might be wrong...I'm not an accountant (thank God!!)
623804
THIS IS NOT LEGAL ADVICE.  YOU SHOULD SEEK ADVICE OF COUNSEL WITH KNOWLEDGE OF LOCAL LAWS.\n\nBetter check your loan agreement, promissory note or other debt instrument.  Many companies include in the terms of their debt instruments a right to call the full amount due at any time, at their discretion.  If this clause exists in your debt instrument then they may be within their rights to do so.  If the clause is not in your agreement you may have some ability to fight their claim for immediate full payment. \n\nGood luck!
900883
You are correct; \n\nIf you borrow ₤1500 at the interest of 14%\n\nYou will be paying back ₤1710 as the interest is ₤210 (value of 14% of ₤1,500)\n\nYou will be paying the Principal (₤1,500) plus the interest (₤210)\ngiving you a total of ₤1710.\n\nYou are not stupid, no one knows it all.
444959
I'm assuming the interest is compounded quarterly since your payments are quarterly.\nFormula:\nP(1+i)^n = pymt[(1+i)^n - 1]/i\nwhere P = loan amount, i = periodic interest rate, n = number of payments and pymt = payment amount\nP = 170000, i = .06/4, n = 20*4 = 80\n170000(1+.06/4)^80 = pymt[(1+.06/4)^80 - 1]/(.06/4)\npymt = $3663.21\nSince the problem did not state how often it is compounded, then you assume it is compounded according to your payments.  A payment every 3 months would be 4 payments a year -> so quarterly payments -> quarterly compounding - this is why I divided the interest rate by 4 and then multiplied the number of years by 4.\n(I just taught this to my students about a month ago, so this should be right.)
457105
You can get a rough but quick estimate by halving the time, calculating the sum+interest and dividing the result by number of quarters. That is x(1+10*0.076)*80=2000000\nor, x= 14200 (approx)
1007576
amount of interest and principal \nthat is paid in a given year.
510436
I=PRT Where I=Interest, P=Principle (initial amount), R=Rate, and T=Time\n\nThe first question is insoluble, as it lacks the necessary interest regarding the amount of time the loan is held.\n\nFor the second question, use the formula.\nI=PRT\nI=($10,000)(.08)(5)\nI=$4000\nThe total amount she owes will be principle plus interest, or $10,000+$4,000=$14,000.\nSince we want to know her monthly payments, determine the number of months she will be making payments. Five years times twelve months equals sixty months. Since the payments will be equal, divide the total amount of payment by the number of months. $14,000/60 months= about $233.33/month.
255187
sn777 is correct\n750 x .0125= 9.375 (for one month)\n9.375 x 6= 56.25 (for 6 months interest)\nadd your principle to interest:\n750+56.25 =  806.25 total due\n\nGen, $4 in interest total?
8495
Dealing with the bank is your best choice. You can usually ask for a Forbearance, if you have sufficient income to continue making payments. Ask for the Workout Department, and tell them you are willing to work something out. They may put the past-due payments at the end of the loan, or allow you to pay a little more each month to catch up the past due payments. Depending how far behind you are, this may be your solution. If you still have problems, there are other options you can explore.
469602
is this piece of homework still due?
220294
$1,994.30 in interest, plus the original $25,900, assuming simple annual interest of 8.4% and no missed payments if any were due during the time the loan was unpaid.
185456
Payment to the agencies usually depends on the "ageing" of the debt - longer the outstanding, higher the percentage demanded by the agency.\nFor 'current' collection - usually it is 1%-2%. For dues older than 90 days (which is almost written off as bad debts)-can go upto 10%.
651929
Loan amount = L\nInterest    = I\nTaxes       = X\nInsurance   = N\nTerm in Yrs = T\nPayment     = P\n\ntherefore: P = (((L * (I/12)) + L) /(T/12)) + X/12 + N/12