Khloe has a savings account that earns 3.13% compounded monthly. If she has $2,378 in the account today, what will the account balance be in 11 years? $2,447.13 $2,452.43 $3,337.70 $3,353.86
@jim_thompson5910 @phi
Use FV = PV*(1+r/n)^(n*t) where FV = unknown PV = 2378 r = 0.0313 n = 12 (compounded 12 times a year) t = 11 years
any luck? Jim wrote it out (like setting the dinner table. Now serve the dinner), that is put in the numbers. You will want to use a calculator.
Xavier deposits $6 daily into an interest-bearing account to save for renovations to his bathroom. The account earns 4.57% which compounds annually. What is the present value of the investment if Xavier renovates his bathroom in five years? $11,785.32 $10,033.83 $7,843.83 $9,595.32 @jim_thompson5910
are you familiar with annuities at all?
yes
But I am not sure whether to use PVOA or PVAD
PVOA = present value of ordinary annuity PVAD = present value of annuity due
they're basically the same but the annuity due is where the payment is made at the beginning of the period (eg: rent)
Yeah I know what they are but I am not which one to use in this scneario
in this case, you use PVOA because the payment is made at the end of the period
oh ok
So I am trying to figure out how would I plug in the values
Because Xavier is depositing 6 dollars daily
hint: assume 365 days in a year (6 dollars per day) * (365 days per year) = 6*365 = 2190 dollars per year
if the payment frequency doesn't match with the compounding frequency, that is your first goal: to get them to line up somehow
so instead of thinking "6 dollars per day", think "2190 dollars per year" because the money is compounded annually
would that be then used as the C in the equation
yeah that's the cash flow C
then the interest rate would be 0.0457/12 right?
and 12 would be n right?
the /12 part is only if you compound montly
but we're actually compounding annually
so????
what formula are you using again? can you draw it out?
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