Determine how much money will be in a savings account if the initial deposit was $750 and the interest rate is 2.465% compounded continuously for 20 years. (Round your answer to the nearest cent.)
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OpenStudy (anonymous):
Here is the interest compounded continuously formula: p=p of e^rt
OpenStudy (anonymous):
seems straight forward but idk how to really do this
hero (hero):
Hold on a sec
OpenStudy (anonymous):
ok
OpenStudy (anonymous):
u can use that program u used last time to help
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hero (hero):
\[A = Pe^{rt}\]
A = Balance after t years
r = Annual Interest Rate
hero (hero):
P = Amount of Deposit
OpenStudy (anonymous):
yes
hero (hero):
\[A = (750)e^{(.02465)(20)}\]
hero (hero):
A = 1227.92
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hero (hero):
Any questions?
OpenStudy (anonymous):
wheres the e on my calc
hero (hero):
What calculator are you using?
OpenStudy (anonymous):
TI 84
hero (hero):
I have TI-Nspire. You should get one of those. $50
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hero (hero):
You have the e function on TI-84
hero (hero):
It's on there. You just have to find it
OpenStudy (anonymous):
ok i found it
OpenStudy (anonymous):
i have another similar question that says 15 years and 8 months... how would i punch that in? 15.8?
hero (hero):
8/12 = 2/3 = .66667
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OpenStudy (anonymous):
so 15.66667?
OpenStudy (anonymous):
or wait no
OpenStudy (anonymous):
just .66667
hero (hero):
15.66667
OpenStudy (anonymous):
ok
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hero (hero):
actually, it would be best if you use the fraction 47/3
hero (hero):
to be more exact
OpenStudy (anonymous):
ill try the decimal first and see
OpenStudy (anonymous):
it worked with the decimal just fine
OpenStudy (anonymous):
At an interest rate of 4% compounded annually, how long will it take to double the following investments? (Round your answer to the nearest year.)
(a) $100
_____ years
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OpenStudy (anonymous):
need help with this too
hero (hero):
Mario, you'll have to figure out some of these on your own. I'm going to be helping someone with their math