this is for holding javascript data
Marisol Ontiveros edited untitled.tex
about 10 years ago
Commit id: a80908d6ffe082cf58d0531965eaed8c73e03217
deletions | additions
diff --git a/untitled.tex b/untitled.tex
index e0259a9..2f13af5 100644
--- a/untitled.tex
+++ b/untitled.tex
...
\begin{problem}
ANSWER: If $x$=$ (mod $),then for $x$ to be prime $x$ must be $. If $x$=$(mon$), then $x$ has to be $.The this shows that the next $x$ will be prime relative to $3$.We can then assume $x$=$m+$, and $y$=n$+$ , since odd numbers can be represented as $2$n+$1$ and $2$m$+$1$ where mand n are integers.}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\begin{problem}
So the equation will be:
$2$n+$1$=($2$m+$1$)($2$m+$1$)+$2$
$2$n+$1$=($4$m)($4$m)+$4$m+$1$+$2$
$2$n+$1$=($4$m)($4$m)+$4$m+$3$
%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\begin{problem}
When $2$m+$1$ is not initially $3$ then $4$m^$2$+$4$m+$1$ will result in and odd number and an odd number squared will give another odd number. When solving for this the right hand side will be even since and odd plus and odd results in and even integer. The right hand side will be divisible by $2$ when m does not equal $1$ showing that $x$ and $y$ be both prime only when $x$=$3$, becasue after that on side will be even and divisible by 2 while the left side will be odd.
\smallskip
\noindent\emph
\end{problem}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%
\begin{problem}