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 Apr5 suggested approved edit on General solution of $y''+y'=0$ Mar29 comment Figuring domain of constant $a$ in a equation with some condition It can't happen. This question is from India's biggest Level 1 Joint Entrance Exam for Engineering colleges and this is it's 2015 sample paper. They would do anything, but never bring wrong questions/options in their paper. You can see it's $\mathrm{Q. 63}$ in this pdf document jeemain.nic.in/webinfo/PDF/06.04.2014E.pdf Mar29 revised Does $^nC_{n+1}$ exist? mathjax added; Mar29 suggested approved edit on Does $^nC_{n+1}$ exist? Mar29 revised Figuring domain of constant $a$ in a equation with some condition added 231 characters in body Mar29 asked Figuring domain of constant $a$ in a equation with some condition Mar27 revised Find value of $k$ for which the equation has real roots deleted 1 character in body Mar27 awarded Notable Question Mar26 revised How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? mathjax added; Mar26 comment How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? @rlartiga Silly me. I had rectified that. Thanks! Mar26 revised How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? edited body Mar26 revised How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? deleted 5 characters in body Mar26 suggested approved edit on How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? Mar26 answered How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? Mar26 suggested rejected edit on How to draw the graph of $x^6 = y^3$ and $3y = (log x)^2$? Mar14 revised Prove that $n^2$ tends to infinity as $n$ tends to infinity mathjax added; Mar14 revised Does the square or the circle have the greater perimeter? A surprisingly hard problem for high schoolers mathjax added; Mar14 suggested approved edit on Prove that $n^2$ tends to infinity as $n$ tends to infinity Mar14 suggested rejected edit on Prove that $n^2$ tends to infinity as $n$ tends to infinity Mar14 suggested approved edit on Does the square or the circle have the greater perimeter? A surprisingly hard problem for high schoolers