Verónica Rmz.

Oaxaca, Mexico

https://www.instagram.com/v.v.veronika.v.v/

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$\hspace{5cm}{\large 🦈}$

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$\color{lightblue}♬$$\color{cyan}♫$ $\color{purple} ♬$ $\color{magenta}{♪}$ $\color{red}{♪}$ $\color{pink}{♪}$ $\color{orange}♫$ $\color{yellow} ♬$ $\color{lightgreen}{♪}$ $\color{brown}♫$ $\color{black}{♪}$ $\color{blue}♫$ $\color{green} ♬ $ $\color{#F8A}{♪}$

$\color{black}{\infty!^2={2\pi}}$

$\color{red}{♪}\color{cyan}♫\color{purple} ♬\color{pink}{♪}\color{orange}♫\color{yellow} ♬\color{lightgreen}{♪}\color{brown}♫\color{magenta}{♪}\color{green} ♬$

^...ai mijita lol

$\color{black}{\displaystyle\int_{-\infty}^{\infty} \frac{\sin \left( x\right )}{x} \mathrm{d}x = \int_{-\infty}^{\infty} \frac{\sin ^ 2\left( x\right )}{x^2} \mathrm{d}x}$

$\color{black}{\displaystyle\int_0^\infty\frac{1}{(1+x^\varphi)^\varphi}\mathrm dx = 1, \\ }$

$\text{where}\ \varphi=\dfrac{1+\sqrt5}{2}$ a golden ratio.

$\color{black}{\left(\sum\limits_{k=1}^n k\right)^2=\sum\limits_{k=1}^nk^3}$

For more of these cool equalities: $\color{black}{\text{Funny identities}}$ or $\color{black}{\text{Surprising identities / equations}}$


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${\small\text{Profile picture: }}$ That's me, in the year 2ooo.

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