Wednesday, November 17, 2010
1st International Mathematical Olympiad 1959 Problems & Solutions
A1. Prove that (21n+4)/(14n+3) is irreducible for every natural number n. A2. For what real values of x is √(x + √(2x-1)) + √(x - √(2x-1)) = A given (a) A = √2, (b) A = 1, (c) A = 2, where only non-negative real numbers are allowed in square roots and the root always denotes the non-negative root? A3. Let a, b, c be real numbers. Given the equation for cos x:
Subscribe to:
Post Comments (Atom)
Popular Posts
-
Boxhead The Zombie Wars Infomation: Fight an army of zombies using awesome new weapons How to play: WADS Keys to move. Space to shoot. Z to ...
-
Avatar Fortress Fight 2 Infomation: Launch fireballs and more at the other village. Try to take down their dojo by launching weapons. How to...
-
Check the flag is a fun and simple puzzle game . In this game your task is to make the enemy flag with the army you have...
No comments:
Post a Comment
Note: Only a member of this blog may post a comment.