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Comment on Simple Interest and Compound Interest
actually u said the principal interest formula was S.I = (principal*rate*time)
but u only explained that in the beatthegmat prblm S.I = principal*(1+rt).
which formula was correct??
Sorry, can you please
Sorry, can you please indicate which Beat The GMAT question you're referring to. I checked the links above, and I can't tell which one you mean.
sorry .. i misunderstood
p = principal
The formula A=P(1+rt)
The formula A=P(1+rt) computes the TOTAL VALUE of your investment after time t.
The formula S.I = principal*(1+rt) computes the TOTAL INTEREST time t, which you must add to the initial investment (P) to get the TOTAL VALUE.
hi brent... for finding
C.I= P(1+r)^t. is that correct??
That formula is for a
That formula is for a specific case where r = the annual interest rate and t = the number of years.
The formula shown in the video accounts for all possible compound interests (compounded monthly, biannually, etc).
Hi Brent, do you think it is
The latter method is much
The latter method is much easier, but there have been (on rare occasions) official GMAT questions that test your knowledge of the compound interest formula.
Here's one example: https://gmatclub.com/forum/if-1-were-invested-at-8-percent-interest-comp...
I've been going through the questions and I am really stuck on questions like this one: "If $1 were invested at 8 percent interest compounded annually, the total value of investment, in dollars at the end of 6 years would be"
In this question, I put the number of compoundings as 6 in the formula, which obviously was wrong. I made the same error in two other questions as well. How do I identify number of compoundings? I consistently get confused between years and number of compoundings.
Question link: https:/
Question link: https://gmatclub.com/forum/if-1-were-invested-at-8-percent-interest-comp...
There WILL be 6 compoundings in total.
There is 1 compounding per year, and there are 6 years, for a total of 6 compoundings.
In the formula featured in the above video,
c = the number of times the interest is compounded each year
n = the number of years the investment collects interest
So, for that question, c = 1 and n = 6
Does that help?
BTW, here's my full solution: https://gmatclub.com/forum/if-1-were-invested-at-8-percent-interest-comp...
My question is certainly stupid, but I can't see where the flaw is my reasoning.
In 2001, John invests x dollars in a special account that yields y% simple interest annually. If he has $250 in his account in 2006 and in 2008 he has $270 in his account, what is x + y?
Here is what I did:
2. $20=250*(y/100)*2(2 years)<=> 1=25*(y/100)<=> y=100/25=4
3. And from here, I=200*0,04*5 <=> I=40
I understand your answer perfectly, but I can't see where I am wrong.
The key concept here is that,
The key concept here is that, with simple interest, one's annual interest is based on the value of the INITIAL investment.
Example: In 1980, Joe invested $100 at simple interest rate of 10%. So, every year, Joe receives $10 interest (which is added to his initial investment).
40 years later (in 2020), Joe's balance is $500, HOWEVER he still receives only $10 interest each year.
The question tells us that the initial investment occurred in 2001.
In your solution, you're treating the 2006 balance of $250 as the initial investment.
had to say that I was
My direction was like switching a lot and get nothing done at the end...
Question link: https:/
Question link: https://gmatclub.com/forum/a-photography-dealer-ordered-60-model-x-camer...
This is one of the highest ranked questions (difficulty wise). So, you're certainly not alone.
Were you able to follow the solution(s) provided by experts in the thread?
Yes, it's calculation
Even after going through the
Here's my full solution:
Here's my full solution: https://gmatclub.com/forum/an-investor-opened-a-money-market-account-wit...
Thank you, Brent :)
It helps. Still, I hope not to see hard compound interest questions in the exam :(
Hi Brent, to clarify in
t > calculate in year : 1,2,3....but if it's 2 months: 2/12
c > calculate in months. Compound monthly mean 12, quarterly mean 4, 2 months mean 2. My silly question is can c go over 12 like compound 24 monthly?
I haven't seen the GMAT test
I haven't seen the GMAT test-makers go over 12 compoundings per year, but it's conceivable.
In fact, we could have daily compoundings (for a total of 365 compoundings per year).
Thanks Brent. Good point you
c = the number of times the
c = the number of times the interest is compounded EACH YEAR
So, if the interest is compounded daily, then c = 365
Get it thanks Brent.