Ask your own question, for FREE!
Mathematics 8 Online
OpenStudy (nesha97):

Help please You deposit $1,000 in a savings account that earns 0.5% each month. Assuming you do not deposit or withdraw any money from the account, how much will you have in the account after 3 years?

OpenStudy (nesha97):

i think its 1000(1+0.005)^3 is this right so far

OpenStudy (nesha97):

would the answer be 1,015.08 ???

OpenStudy (3mar):

Are you dealing with Compound or Simple interest rate?

OpenStudy (sunnnystrong):

\[A=P(1+\frac{ r }{n })^{nt}\] A=$ Amount P= Principle ($1000.00) r= rate of interest (0.005) t= time in years (3) n= # of times per year interest is compounded (1) \[A=$1000.00(1.005)^{3}\]

OpenStudy (sunnnystrong):

@Nesha97 looks good :D

OpenStudy (3mar):

That is only in case of compound interest rate, @sunnnystrong !!! am I right?

OpenStudy (princeharryyy):

that's not right. it says interest is accrued every month not year, what u r solving is annual. So, it's wrong.

OpenStudy (princeharryyy):

the answer u r getting @sunnnystrong is for 3 months not for 3 years.

OpenStudy (sunnnystrong):

@3mar // @princeharryyy ooops yeah so: would be.... \[A=$1000.00(1+\frac{ .005 }{ 12 })^{36}\]

OpenStudy (3mar):

@princeharryyy No it is correct and \(n\) refers to how many times in one year, and the question demands the amount \(after ~3 ~years\)....

OpenStudy (princeharryyy):

hold on. let me read the question again.

OpenStudy (sunnnystrong):

pretty sure it is compounding interest rate tho @3mar

OpenStudy (sunnnystrong):

no idea anymore lol where's OP hahah

OpenStudy (princeharryyy):

@3mar I don't hink u r right on this one. what actually the question means is....

OpenStudy (3mar):

But I am sure that it is simple as it does not say "compound"...

OpenStudy (princeharryyy):

|dw:1481607259686:dw|

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!