[+] A2 P1 Q1
This commit is contained in:
@@ -17,9 +17,15 @@
|
||||
|
||||
\item[1.]
|
||||
\begin{enumerate}
|
||||
\item[1.] TODO: Write your answer and justification here.
|
||||
\item[2.] TODO: Write your answer and justification here.
|
||||
\item[3.] TODO: Write your answer and justification here.
|
||||
\item[1.] When $D_1 = [0,\infty) $ \\
|
||||
Statement 1 is True because every number $x \in D_1$ is smaller than a $y \in D_1$ (For example, $y=x+1>x$). \\
|
||||
Statement 2 is False because when $y=0$, there isn't an $x \in D_1$ smaller than $y$.
|
||||
\item[2.] When $D_2 = \mathbb{Z}$ \\
|
||||
Statement 1 is True because every integer $x$ is smaller than some integer $y$ (For example, $y=x+1>x$). \\
|
||||
Statement 2 is True because every integer $y$ is greater than some integer $x$ (For example, $x=y-1<y$).
|
||||
\item[3.] When $D_3 = \{0\}$ \\
|
||||
Statement 1 is False because when $x=0$, there isn't a $y \in D_3$ greater than $x$. \\
|
||||
Statement 2 is False because when $y=0$, there isn't an $x \in D_3$ smaller than $y$.
|
||||
\end{enumerate}
|
||||
|
||||
\item[2.]
|
||||
|
||||
Reference in New Issue
Block a user