In 1991, the cost of a first-class stamp was 29 cents, and the inflation rate was 4.6%. If the inflation rate stayed constant, the function C(t) = 0.29(1.046)^t would represent the cost of a stamp as a function of years since 1991. According to this function, after how many years would the cost of a stamp reach 60 cents? Can someone assist me with this problem?
Do i put this as C(t) = 0.60(1.046)^t and solve for t?..
its C 16 years
I don't care for some google-researched answer @TheRealMeeeee , that diminishes the true reason for my question.. which is to learn..
well its right
The cost is 60c. C is the cost, so plug in 0.60 for C. Solve for t.
So. 0.60 = 0.29 (1.046)^t then?
and i didnt google it FYI
Yes. First divide by 0.29 on both sides, then take logs of both sides.
Yeah, sure, I didn't put any answer choices LOL so where you did get the " its C 16 years " then?
Alright thank you @agent0smith
i worked it out so shut your mouth
0.60 = 0.29 (1.046)^t 2.06896551724 = 1.046^t log 2.06896551724 / 1.046 = t ?
correction* log 2.06896551724 / log 1.046 = t t = 16.1662
stop saying my name dude
Yep. Looks right.
Thanks.
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