Cramming for finals, please help!! 1.) Formula A=P(1+r/n)^nt to find the total amount of money accumulated at the of the time given. $1400 for 8 years at 7% compounded quarterly 2.) Same formula; $200 for 5 years at 5% compounded annually. 3.) Suppose that the cost for producing a certain item is C(n)=4n-6 where n is the number of items produced. Compute C(200), C(500), C(650), and C(1300)
so n here would be quarterly
or 4
P = 1400 t = 8 n = 4
wait for the first one wouldnt r=.07 ?
yeah, sorry
if something is compounded quarterly, does that mean n=4 or n=1/4?
okay so would the formula look like this: \[A= 1400(1+\frac{ 0.07 }{ 4 }^{4(0.07)}\]
ok yeah i just looked it up, n=4 is the number of times compounded per year
so that is the correct formula to solve
except, the exponent is n*t which is 4*8
oh okay
\[1400(1+\frac{ 0.07 }{ 4 })^{^{4*8}}\]
i get 2439.1 about
for part B) n = 1 P=200 t=5 r=0.05
Okay that's what I got too.
for the second one i got 255.26 about
@DanJS
um
yeah same here
Do you know how I'd do the 3rd one? @DanJS @iambatman
yeah just put in those 4 different numbers for n
C(n) = 4n-6
Oh okay lol sorry
@DanJS it says our answer for the first one is wrong
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