remember six months is 182.5 days so calculating maturity date
isnt so simple. thats why I said I wouldnt be surprised if its
actually a 180 days term.

-----------------
J.C.O'Connell
[email protected]
-----------------

-----Original Message-----
From: PDML [mailto:[email protected]] On Behalf Of Paul Sorenson
Sent: Saturday, October 13, 2012 7:27 PM
To: Pentax-Discuss Mail List
Subject: Re: Why won't the internet just answer the stupid, question?

Here's a solution...housework, whiskey, call the bank Monday morning and 
ask them.  No sense getting tied in knots over this.  OTOH, if you put 
the whiskey first, you could quite happily forget the housework.   ; >}

-p

On 10/13/2012 6:20 PM, John Sessoms wrote:
> Y'all still miss the point.
>
> I already know *HOW MUCH* the interest would be. The formula for simple
> interest future value is A=P(1+ni) where n = 0.5 (six months == 0.5
> years). I looked it up.
>
> I don't care how much the interest is or whether it's a penny more or a
> penny less.
>
> What I want to figure out is *WHEN*, i.e. for any Purchase DATE=X, when
> is the Maturity DATE=Y where the term = "six months".
>
> Paul's answer is close to what I'm looking for. March 15 -> September
> 15. I'm looking for the formula that gives the answer for any date?
>
> Whiskey later, after I finish my house work.
>
> From: "John Mullan"
>
>> With todays interest rates it is probably LESS than a penny, unless
>> you have some ridiculously large amount of money in the CD.
>>
>> jm
>>
>> -----Original Message-----
>> From: J.C. O'Connell
>> Sent: Saturday, October 13, 2012 1:33 PM
>> To: 'Pentax-Discuss Mail List'
>> Subject: RE: OT: Why won't the internet just answer the stupid, question?
>>
>> with today's interest rates, a few days is literally pennies...
>> -----------------
>> J.C.O'Connell [email protected]
>> -----------------
>>
>> -----Original Message-----
>> From: PDML [mailto:[email protected]] On Behalf Of Paul Stenquist
>> Sent: Saturday, October 13, 2012 1:25 PM
>> To: Pentax-Discuss Mail List
>> Subject: Re: OT: Why won't the internet just answer the stupid, question?
>>
>> All six month CDs I've purchased matured on the same date six months
>> later.
>> For example, a CD purchased on March 15 matures on September 15. In
>> any case
>> a difference of a day or two is a matter of pennies, so it's not worth
>> getting worked up about IMO. Steve's suggestion of whiskey is a good one.
>>
>> On Oct 13, 2012, at 12:23 PM, John Sessoms <[email protected]> wrote:
>>
>>> Credit Union - "six month" CD. I *will* ask the Credit Union when it
>>> opens on Monday.
>>>
>>> If I purchase a "six month" CD on any DATE X, how do I calculate the
>>> actual DATE Y when the CD will mature?
>>>
>>> Unfortunately, the Credit Union was already closed on Friday before the
>>> question occurred to me.
>>>
>>> Meanwhile, it's now Saturday afternoon, the problem is still banging
>>> around inside my head and won't give me any rest. The text from my most
>>> recent math class only does 90 & 180 day simple interest loans &
>>> revolving credit charges before jumping straight to compound interest
>>> for car loans & 30 year mortgages.
>>>
>>> The answer may be on the internet, but has so far eluded me. I am
>>> prepared to accept that I may not be phrasing my stupid question the
>>> right way, so if anyone has ideas ...
>>>
>>> From: "John Mullan"
>>>
>>>> Because there are many different ways it is best to ask the bank in
>> question
>>>> what method they use.  Is it savings or loan, each uses a different
>>>> approach.
>>>>
>>>> jm
>>>>
>>>>
>>>> -----Original Message-----
>>>> From: John Sessoms
>>>> Sent: Friday, October 12, 2012 10:29 PM
>>>> To: [email protected]
>>>> Subject: OT: Why won't the internet just answer the stupid question?
>>>>
>>>> Trying to figure something out and the answer is NOT on the internet.
>>>> And it's not in my math textbook in the section that tells you how to
>>>> figure interest.
>>>>
>>>> How long is "six months" to a BANK?
>>>>
>>>> Jan 1 to June 30 has a different number of days (181) than Mar 1 - Aug
>>>> 31 (184) and I know banks don't do it that way.
>>>
>
>

-- 
Being old doesn't seem so old now that I'm old.

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