PLZ PLZ PLZ HELP!! See attachment for Q.
ok so i'm supposed to set it up like this? \[2,654=2,764\frac{ (1+0.0185)^{36}-1 }{ 0.0185 }\]
?? Where did I get 2764? Ignore that. I meant 2654, like it says. We have not found the payment. Leave "P" in there. ?? Why are you using an accumulation formula whan all you have is the beginning value? \[1-v = 1-\frac{1}{1+i} = \frac{1+i}{1+i}-\frac{i}{1+i} = \frac{1+i - 1}{1+i} = \frac{i}{i+i} = i\cdot v\]
i'm so confused non of the formulas on my notes look like that.
my instructor told me that all the Q would be done with the formulas on my notes. i'm not doing algebra i'm doing statistics.
no the only formulas i have r for simple & compound interest, & Annuities & Loans.
@Chlorophyll can u PLZ help i'm dieing here!!
Well, that is the most fundamental formula for Loans. There isn't one that is more important. If it's not on your sheet of formulas, that sheet needs to be reprinted. If you also are required to use formulas on your sheet, and the right one isn't on the sheet, what shall we do about that?
@joyce153 Are you sure that's the proper formula?
It's an accumulation formula. It won't work. Of course, I cannot say for sure that it won't reproduce an answer on a chekclist, but I can say for sure that it won't be the answer to the question asked.
I love guessing. Please SHOW the PV Formula and let's see what it is. Since that's what we needed in the first place, it shoudl be at least closer.
NO, it's not guess, it's a rational thinking applied in your real life!
No, you're paying off a loan. FV = $0.
PV formula will yield the result of FV= $3,656.76
@tkhunny I never learn these formula, I just like to help out people in need!
ok so i do \[PMT=2654\frac{ 0.0185 }{ (1.0185)^{36}-1 }\] ?
Do you have the Present Value formula?
\[PV=PMT \frac{ 1-(1+i)^{-n}}{ i }\]
Yup, that's the one I'm expecting :)
\[2,654\frac{ 1-(1+0.0185)^{-36} }{ 0.0185 }\]
It's tricky when one is staying up too late and it's only the early afternoon.\[\frac{v-v^{n+1}}{1-v} = \frac{v-v^{n+1}}{i\cdot v} = \frac{1-v^{n}}{i}\] Haven't gotten that one wrong in 30 years. This is why we like chlorophyll. Thanks for your patience.
No, PV = $2,654
so it's \[2,654=PMT \frac{ 1-(1+0.0185)^{-36} }{ 0.0185 }\]?
Just to correct the record. Please learn "Basic Principles". These are very powerful tools. Your payments are these: Pv + Pv^2 + Pv^3 + ... + Pv^36 It would be most beneficial if you could learn to add up such things fluently. \[P\cdot\frac{v−v ^{37}}{ 1−v} =2654.00\] Staying Monthly, we know that i = 0.0185 and v = 1/(1+i) Really, if there is something MOST IMPORTANT to learn, it is those Basic Principles. They will help you NEVER to wonder which formula to use. You will learn to build your own on the fly!
ok i did 2,654*0.0185 & got 49.099
@tkhunny I understand it's great to build up your knowledge, thanks for the open-eyed tutoring :)
2,654 x 0.0185=49,099
1+0.0185=1.0185
PMY = 2,654 * .0185 / ( 1 - 1.0185^-36 ) = ...?
ok i put what u wrote in the calculator & got 101.6322677
not really but is $101.63 correct for the first part?
what do i do for the second part?
UGH my brain hurts. :-( which post?
can u just tell me the formula then i can try and do it?
is the formula I=Prt?
what? it's confusing how u wrote that.
monthly payment= 101.63 right?
# of payments=36?
so i'd so 101.63*36=3658.68-2654=1004.68?
that makes sense. THX!!
Y not?! i'd just hide u in my backpack!
lol
lol well i got 2 Q's left but one i think i can do myself the other i'm not to sure about.
lol ok & thx again for helping or i don't think i'd have any hair left.
lol well i happen to like my hair! lol
i posted one of the other Q's
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