what is the set-builder notation of {2,3,5,7,11,13,17,19}
\(\{p\in \mathbb{Z} \mid 2\le p \le 19 \text{ and } p \text{ is prime}\}\)
there are many....
\(\{p\in \mathbb{N} \mid p=2,3,5,7,11,13,17,19\}\)
ohhh I was thinking that the difference btwn the first term is 1 the difference btwn the second and third term is 2 the difference btwn the third and 4th term is 3
that wont work for the next one
But not sure how I would apply the set builder notation
13-11 = 2
dang it u r right lol
19-17 = 2
if that worked you would be one of the richest men in the world
hahahaha :P
didnt even bother solving that far
but for fun you should try and find the set builder notation for that one you described. ;)
lol lemme sit on it
Hey @zzr0ck3r I have the formula but how would you transform that into a set builder notation \[S_n=a_{n-1}+n\] Im gonna give it a shot... You can gear me into the right direction
\[ \{ p\in {Z}\| ~p_=p_{n-1}+n\text{ where}~ 0\leq n\leq \infty \text{ and } p_0=2\}\] Or \[ \{ p\in {Z}\| ~p_n=p_{n-1}+n\text{ where}~ 0\leq n\leq \infty \text{ and } p_0=2\}\]
:)
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