Newbetuts
.
New posts in real-analysis
Why is it true that every finite-dimensional inner product space is a Hilbert space?
real-analysis
A triangle has one vertex at a circle's center and two vertices on the circle. Can the three enclosed regions have rational areas?
real-analysis
geometry
number-theory
trigonometry
limit infimum and limit of a sequence of functions
real-analysis
limits
supremum-and-infimum
Show that $f'(x) = \lim\limits_{h \rightarrow 0} \dfrac{f(x+h)-f(x-h)}{2h}$
calculus
real-analysis
limits
derivatives
Is there a counter example for this statement?
real-analysis
examples-counterexamples
uniform-continuity
Evaluating $ \sum\limits_{n=1}^\infty \frac{1}{n^2 2^n} $
calculus
real-analysis
sequences-and-series
algebra-precalculus
summation
Weaker Condition than Differentiability that Implies Continuity
real-analysis
continuity
Solving $x^x=\frac{1}{\sqrt 2}$
real-analysis
For $\sum_{n=1}^\infty z^n \frac{P(n)}{Q(n)}$ where $Q(n)$ and $P(n)$ are polynomials, does di(con)vergence only depends on $z$?
real-analysis
sequences-and-series
Work out a function formula from existing points
real-analysis
calculus
Monotonicity of $\ell_p$ norm
real-analysis
functional-analysis
optimization
normed-spaces
lp-spaces
Is the infinite-dimensional unit sphere compact?
real-analysis
analysis
functional-analysis
Is there a way to prove this exponential inequality: if $a>b$ then $a^a>b^b$ for $a,b>1$?
real-analysis
algebra-precalculus
functions
inequality
exponential-function
Does this derivation on differentiating the Euclidean norm make sense?
real-analysis
Can a function have a derivative where it has no value?
calculus
real-analysis
Compare $\arcsin (1)$ and $\tan (1)$
real-analysis
trigonometry
inequality
inverse-function
number-comparison
Confusion in fundamental theorem of calculus
calculus
real-analysis
integration
If $f(x) = h(x)g(x)$, is $h$ differentiable if $f$ and $g$ are?
real-analysis
What is the easy way to calculate the roots of $z^4+4z^3+6z^2+4z$?
calculus
real-analysis
complex-analysis
self-learning
How to prove a polynomial can be written as Taylor-style?
calculus
real-analysis
derivatives
power-series
taylor-expansion
Prev
Next