Use the compound interest formulas A = Pert and A = P(1+r/n)^nt to solve.
Suppose that you have $11,000 to invest. Which investment yields the greater return over 10 years: 6.25% compounded continuously or 6.3% compounded semiannually? A. $11,000 invested at 6.25% compounded continuously over 10 years yields the greater return. B. Both investment plans yield the same return. C. $11,000 invested at 6.3% compounded semiannually over 10 years yields the greater return.
well, for the "continuously compounded" formula Principal = 11,000 r = 6.25% = 0.0625 t = 10 and for the compound interest formula Principal = 11,000 r = 6.3% = 0.063 t = 10 n = periods, semiannual means twice a year, so periods is only = 2 so, plug the values in, see which one gives you more :)
in case you don't know the continuously compounded formula uses \(\huge Pe^{rt}\) where \(\huge e \)is the Euler constant, and you can find that in your calculator
@jim_thompson5910 can you give me a little more explaining & help me threw the problem
where are you stuck?
alll of it i dont understand how i start to figure it out.
so jdoe0001's explanation doesn't help at all?
a little bit but im still confuseed
all you're doing is plugging the given values (that jdoe0001 pointed out) into the formulas
and keep in mind that 'e' is a constant (like pi)
After plugging in the numbers, wouldn't the answer be C?
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