User sve - Mathematics Stack Exchange

sve

Member for 10 years, 9 months
Last seen more than 1 year ago

18 Answers

Score Activity Newest

9 votes

Accepted

Tetromino Proof

answered Nov 17, 2013 at 21:02

7 votes

Accepted

Complex numbers equation problem

answered Nov 11, 2013 at 8:06

6 votes

Accepted

figuring out an integer function

answered Sep 20, 2015 at 11:24

4 votes

Accepted

How prove this $\frac{a}{(bc-a^2)^2}+\frac{b}{(ca-b^2)^2}+\frac{c}{(ab-c^2)^2}=0$

answered Nov 26, 2013 at 13:23

4 votes

Accepted

When is $f(y)$ prime?

answered Sep 16, 2015 at 11:47

3 votes

Number of ways of distributing balls into boxes

answered Sep 18, 2015 at 15:46

3 votes

Derivative of trig function and limits

answered Nov 12, 2013 at 22:14

2 votes

Maximum of convex functions

answered Nov 26, 2013 at 19:39

2 votes

Recurrence Relation in Two Variables

answered Nov 27, 2013 at 7:02

1 vote

$(a^2+b^2)\mid (ax+by)$, implies $\gcd(x^2+y^2,a^2+b^2)>1$

answered Nov 27, 2013 at 10:38

1 vote

How do I find a minimum of a function satisfying conditions

answered Nov 27, 2013 at 15:37

1 vote

After Round Robin, there is always a player such that every other was either beaten by him or beaten by a player beaten by him

answered Nov 17, 2013 at 22:01

1 vote

Accepted

Myhill-Nerode Theorem with constraint

answered Nov 10, 2013 at 16:16

0 votes

Prove the inequality $\,\frac{1}{\sqrt{1}+ \sqrt{3}} +\frac{1}{\sqrt{5}+ \sqrt{7} }+\ldots+\frac{1}{\sqrt{9997}+\sqrt{9999}}\gt 24$

answered Aug 7, 2013 at 20:16

0 votes

How to find number of real roots of a transcendental equation?

answered Nov 12, 2013 at 21:11

0 votes

Proof by Strong Induction involving floors and logs.

answered Nov 17, 2013 at 18:33

0 votes

Induction and convergence of an inequality: $\frac{1\cdot3\cdot5\cdots(2n-1)}{2\cdot4\cdot6\cdots(2n)}\leq \frac{1}{\sqrt{2n+1}}$

answered Nov 26, 2013 at 12:15

0 votes

Proof about specific sum of Fibonacci numbers

answered Sep 16, 2015 at 16:14