krislinsanchez8088
03.08.2019 •
Mathematics
How long will it take $40,000 to grow to $110,000 if it is compounded continuously at 6%
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Ответ:
The formula for continuous compounding is given by
A = P.
where P is the initial or principal amount = $40,000
A is the amount at the end =$ 110,000
r is the rate of interest = 6% = 0.06
t is the time = the value we need to find
lets plug in the values
㏑(2.75) = ㏑[]
㏑(2.75) = 0.06t
t= 16.86 years
The time taken for $40000 to amount to $110000 is 16.86 years
Ответ:
p=2a-3
add 3 on both sides
3+p=2a-3+3
simplifying the above gives us:
3+p=2a
divide both through by 2
3/2+p/2=(2a)/2
thus
a=3/2+p/2