write a sequence that represents the amount of money that will accumulate
ehh...shoul yur work? i'm not actually helping....but it would help oithers
how many years was the money collecting interest?
\[A=P(1+\frac{r}{n})^{nt}\] This is the compound interest formula P represents the initial investment r represents the rate in decimal form n represents the number of times compounded t represents the time in years A represents the total amount
You didn't tell how many years
Oh ok, you want to write a sequence
to tel you the truth, i don't remember lol
hang on...
What is n in your formula?
I found your formula on line and it says that n is the number of years or compounding periods. Then what is tn that you are asked to find?
Is the formula in your book?
When it gives you the formula, it must define the variables.
Here is your sequence: 5000(1+.03)^1, 5000(1+.03)^2, 5000(1+.03)^3, 5000(1+.03)^4...
When it says determine tn is that \[tn\] or \[t _{n}\]
You have no idea when to stop because you don't know what n is unless you know the number of years.
That's why you put ...
Is t the time?
t is the number of years and n is the number of compounding periods per year.
So in your case, it is \[t _{2}\]
yw
It's exactly the same as the last one with different numbers.
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