I had this question a while back and dont remmebr how to solve it now please hel
ID: 2843759 • Letter: I
Question
I had this question a while back and dont remmebr how to solve it now please help me thanks
Explanation / Answer
We can set up a recursive sequence to solve this problem. Each time we flush, we replace 1/4 of the current concentration with a concentration of 3.344. So if c(n) is the concentration after n flushes, we can write:
c(n) = (3/4)*c(n-1) + (1/4)*(.3.344) = .75*c(n-1) + .836
where c(0) = 4.18. Now, since we're both multiplying and adding, the sequence is neither arithmetic nor geometric. So we'll write a few iterations to get an idea what's going on
c(0) = 4.18
c(1) = .75*(4.18) + .836 = 3.971
c(2) = .75*(.75*(4.18) + .836) + .836
= .75
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