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New posts in exponential-function
What is the function $f(x)=x^x$ called? How do you integrate it?
integration
reference-request
exponential-function
exponentiation
Why is Euler's number used as a base for logarithms? [duplicate]
logarithms
exponential-function
Integration of a Exponential Function with a Trigonometric argument
integration
trigonometry
exponential-function
Summation of an infinite Exponential series
limits
summation
exponential-function
Function that looks a lot like exponential, but isn't
algebra-precalculus
exponential-function
How does $e^{\pi i}$ equal $-1$
complex-numbers
exponential-function
Solve $e^x+x=1$
exponential-function
Prove by induction: $n! \ge 2^{(n-1)}$ for any $n \ge 1$ [duplicate]
discrete-mathematics
induction
exponential-function
factorial
Prove $ e^x = \exp(x) $ starting with their limits-based definitions
limits
proof-writing
exponential-function
Closed semialgebraic subset of $\mathbb{R}^2$
algebraic-geometry
solution-verification
exponential-function
real-algebraic-geometry
semialgebraic-geometry
The most complex formula for the golden ratio $\varphi$ that I have ever seen. How was it achieved?
exponential-function
pi
continued-fractions
golden-ratio
ramanujan-summation
Is it more accurate to use the term Geometric Growth or Exponential Growth?
terminology
exponential-function
geometric-progressions
Regarding $e$ in $\lim\limits_{x \to a}{[\phi(x)]^{\psi(x)}} = e^{\lim\limits_{x \to a}{[\phi(x) - 1]\psi(x)}}$
calculus
real-analysis
limits
exponential-function
proof-explanation
Euler's identity: why is the $e$ in $e^{ix}$? What if it were some other constant like $2^{ix}$?
complex-numbers
intuition
exponential-function
How to solve this limit: $\lim\limits_{x \to 0}\left(\frac{(1+2x)^\frac1x}{e^2 +x}\right)^\frac1x$ [closed]
calculus
limits
exponential-function
Finding limit without using limit
sequences-and-series
limits
functions
exponential-function
Convexity of $x\left(1+\frac1x\right)^x,\ x\ge 0$
calculus
real-analysis
inequality
convex-analysis
exponential-function
Conjectural closed form for $\int_0^\infty\sqrt[3]z\ \operatorname{Ei}^2(-z)\,dz$
integration
trigonometry
special-functions
exponential-function
closed-form
Is this proof that the derivative of $\ln(x)$ is $1/x$ correct?
calculus
limits
derivatives
logarithms
exponential-function
$e^{\left(\pi^{(e^\pi)}\right)}\;$ or $\;\pi^{\left(e^{(\pi^e)}\right)}$. Which one is greater than the other?
real-analysis
inequality
exponential-function
pi
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