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- MTH321: Real Analysis I (Spring 2023)
- erges to $s$. - For each irrational number $x$, there exists a sequence $\left\{ {{r}_{n}} \right\}$ of... and only if for any real number $\varepsilon >0$, there exists a positive integer ${{n}_{0}}$ such that $... r $\lambda $ that lies between $f(a)$ and $f(b)$, there exist a point $c\in (a,b)$ with $f(c)=\lambda $. ... us on $[a,b]$and differentiable on $(a,b)$. Then there exists a point $c\in (a,b)$ such that $\frac{f(b
- MTH322: Real Analysis II (Spring 2023)
- {\,\infty }{f(x)\,dx}$ converges if, and only if, there exists a constant $M>0$ such tha $\int\limits_{a}... or every $b\ge a$ and for every $\varepsilon >0\,$there exists a $B>0\,$ such that \[\left| \,\int_{b}^{... or every $\varepsilon>0$ and for all $x\in[a,b]$, there exist an integer $N$ such that $$\left|f_{n+p}(x)... converge uniformly (and absolutely) on $[a,b]$ if there exists a convergent series $\sum M_n$ of positive
- MTH103: Exploring Quantitative Skills
- iles of the notes given below. To view PDF files, there must be PDF Reader (Viewer) installed on your PC
- MTH480: Introductory Quantum Mechanics
- iles of the notes given below. To view PDF files, there must be PDF Reader (Viewer) installed on your PC