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 Enlightened First to answer and accepted with score of 10 or more. This badge can be awarded multiple times.

lab bhattacharjee earned this badge 14 times

may 7 at 22:14
Find all real numbers $x$ for which $\frac{8^x+27^x}{12^x+18^x}=\frac76$
apr 11 at 4:18
Proving there are no integers $a, b, c$ satisfying $12a + 18b + 27c = 227$
mar 23 at 23:43
Prime $p$ with $p^2+8$ prime
mar 2 at 11:47
Calculate $1\times 3\times 5\times \cdots \times 2013$ last three digits.
feb 20 at 17:15
Find all integers such that $\frac{n^3-3}{n^2-7}$ is an integer
feb 15 at 18:04
Evaluate $\sum_{k=1}^{\infty} \frac{k^2-1}{k^4+k^2+1}$
jan 19 at 4:04
Showing that $\displaystyle\int_{-a}^{a} \frac{\sqrt{a^2-x^2}}{1+x^2}dx = \pi\left (\sqrt{a^2+1}-1\right)$.
jan 7 at 18:53
Proving that $\left(\frac{1}{0!}+\frac{1}{1!}+\frac{1}{2!}+\frac{1}{3!}+\cdots+\frac{1}{n!}\right)$ has a limit
dec 25 at 14:31
Help me solve this olympiad challenge?
nov 5 at 10:51
Prove that an expression is divisible by a polynomial
oct 25 at 13:41
Integrating $\frac{\log(1+x)}{1+x^2}$
sep 16 at 8:29
Why does $\tan^{-1}(1)+\tan^{-1}(2)+\tan^{-1}(3)=\pi$?
aug 30 at 11:05
Calculating :$((\sqrt{3} + \tan (1^\circ)).((\sqrt{3} +\tan(2^\circ))…((\sqrt{3}+\tan(29^\circ))$
jul 22 at 8:00
Factorise the determinant $\det\Bigl(\begin{smallmatrix} a^3+a^2 & a & 1 \\ b^3+b^2 & b & 1 \\ c^3+c^2 & c &1\end{smallmatrix}\Bigr)$

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