-
Posts
3067 -
Joined
-
Last visited
-
Days Won
14
The Bookwyrm's Achievements
4.9k
Reputation
Single Status Update
See all updates by The Bookwyrm
-
Say that x=.999...repeated.
10x=9.999...repeated.
10x=9+.999...repeated.
10x=9+x
-x on both sides...
9x=9
/9 on both sides...
x=1
BUT WAIT
x=.999....repeated.
SO WHICH IS IT?!
- Show previous comments 4 more
-
more or less, yeah
it argues that algebraic proofs for .99 repeating equaling one are sorta pointless, as if .99 repeating exists, then it has to equal one, because .99 repeating is being defined as the nth term of a sequence that approaches one in the first place.
so proving this shouldn't be about proving equality, it should be proving that .99 repeating is a number in the first place.
and then, if .99 repeating is a number, you'd also have to prove that you can actually perform mathematical operations on it. Like, prove that .99 repeating *10 = 9.99 repeating.
he shows a proof that he feels is actually adequate at about 6:30 into the video.
-
-
Okay here's a link that's actually a link
