An item costs $500 at time t=0 and costs $P in year t. When inflammation is r% per year, the price is given by P = 500e^(rt/100)
a) if r is a constant, at what rate is the price rising ( in dollars per year)
1) initially 2) after 2 years
b)now suppose that r is increasing by 0.3 per year when r=4 and t=2. At what rate is the price
increasing at that time?
I can do part a) of this question but cant figure out the solution to part b).
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OpenStudy (perl):
inflammation?
OpenStudy (anonymous):
inflation not inflammation sorry
OpenStudy (perl):
b) use product rule
OpenStudy (perl):
show me your work for part a) first
OpenStudy (perl):
nice pic
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OpenStudy (anonymous):
dp/dt = 5re^(rt/100) so initially is 5r dollars/year and after 2 years 5re^(r(2)/100)
OpenStudy (perl):
good
OpenStudy (perl):
now suppose r is not constant
OpenStudy (anonymous):
yea what do I do with 0.3
OpenStudy (anonymous):
do I do the dP/dt again with r=0.3?
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