![]() |
Teacher2Teacher |
Q&A #3893 |

T2T || FAQ || Ask T2T || Teachers' Lounge || Browse || Search || Thanks || About T2T

|
View entire discussion [<< prev] [ next >>]
From: Renas <renassault@yahoo.com> To: Teacher2Teacher Public Discussion Date: 2004092321:23:30 Subject: Re: Re: Zero divided by zero (indeterminate form). Incorrect. 0/0 does not have an infinite number of solutions. The notion that 0/0 can be reexpressed by 0 x C=0 is false because you have to use arithmetic to prove it as a/b=c where b is not 0, a/b(b)=c(b) and thus you arrive that a=bc. The method used to teach kindergardners just skips the mathematics part for their simplicities' sake, but the argument cannot be used for 0/0 since 0/0(0)=c(0), and thus 0/0=c(0) suggesting 0/0 is 0, which is not a false statement, but if c were any number other than 0, then 0/0=Cx0 and thus 0/0 would only equal 0 no matter what c is, and thus the contradiction. 0/0 may or may not be 0, infinity or undefined, but it is not any other integer than 0.
Post a reply to this message
|
[Privacy Policy] [Terms of Use]

Math Forum Home ||
The Math Library ||
Quick Reference ||
Math Forum Search

The Math Forum is a research and educational enterprise of the Drexel University School of Education.