The mitochondrial DNA sequence that is shared by two species has a steady mutation rate. Scientists determine the sequences of these two species to be as follows: Species A: CAGGCCATTATG Species B: CCAGCCTATAGG This DNA sequence has a known mutation rate, which the scientists used to calculate that the species diverged from a common ancestor 80 million years ago. Using this information, how much more time do you predict will pass before these species differ by a total of eight base pairs? 160 million years 32 million years 48 million years 240 million years
I keep coming up with 128. Because 80 million years / 5 differences = 16. 16 * 8 = 128
@ganeshie8
@Jhannybean
Lol
Oh this is like permutation kind of problem. No?
I guess so.
base pairs are like G-C, A-T, etc. And clearly they're not transcribed into U or anything.
So I would look for the base pairs first, and perhaps because they repeat at every interval or so.... (only a guess), that to predict 80 years you need to find where the pattern starts repeating once again. Again, this is just an opinion, lol.
Um, okay...?
So how do you find the Base Pairs?
So not all the letters in the sequence are base pairs?
Any ideas?
Oh I kind of get it.
So, I was on the right track sort of. First you need to count the number of base changes that happen in the sequence.
Let me point them out, one sec.
Yes, that's 5.
\(Species~A \! \!: C\color{red}A\color{red}GGCCA\color{red}TTA\color{red}TG\) \(Species~B \!\!: C\color{red}C\color{red}AGCCT\color{red}ATA\color{red}GG\)
Oh..that's four..lol.
No, wait that is 5..xd
OK yeah I was trying to type that out in \(LaTeX\) but I couldnt.
\(Species~A \! \!: C\color{red}A\color{red}GGCC\color{red}A\color{red}TTA\color{red}TG\) \(Species~B \!\!: C\color{red}C\color{red}AGCC\color{red}T\color{red}ATA\color{red}GG\)
Im so bad at it <.< but anyways..
Lol
All 5 differences aren't base pairs, are they?
So you already have 5 changes, and you can predict the initial (or current) change which is \(\frac{5}{80} = \frac{ 1\ \ mut}{16 \ \ years}\)
Yes, I got that far.
1 mutation happens every 16 years, and you need 3 more.
What do you do?
\(\dfrac{5}{80} = \dfrac{ 1\ \ mut}{16 \ \ years}\) I did 5 differences / 80 million years = 1 difference 16 million years So 8 different base pairs * 16 million years = 128 million years. But 128 million years isn't an option.
no but see we're already have done 5 different base pairs 8-5 = 3 pairs left. 3 * 16 million years = 48 million years.
That's how much time is left for all 8 to occur within the time frame of 80 years, (our approx)
Oh..
Thanks a bunch.
No problem :)
oh yeah this totally interests me, remind me to never click any link you send me on skype again xD
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