Look at this 😊👇
divide 1 by 998001 and you get all 3-digit numbers from 000 to 999 in order, except for 998.
What can be said except Mathematics is just beautiful 😍
Any one can rationalize?
Recommend by a dear follower, this problem came from 2017 Azerbaijani Math Olympiad. Assume 6 identical squares. Find the dotted area.
A)62 B)64 C)65 D)68 E)75
Despite the fact that it’s a common problem in different math competitions, this is the first time we are discussing it here. Let the fun begin
Solution:
Due to some reasons, people like to have this type of questions in different math competitions and team selection. So, here it is:
Solution :
When you solve it, please suggest a new equation to solve (same approach) 😍
The 100 prisoners problem is a mathematical problem in probability theory and combinatorics. 100 numbered prisoners must find their own numbers in one of 100 drawers in order to survive. each prisoner may open only 50 drawers and cannot communicate with other prisoners. 1/4
1959 was the first International Mathematical Olympiad with 7 countries participating. Here is problem 2 of that competition (and it’s easy these days 😀)
Video:
This problem came from GATE 2022 Mathematics
( Graduate Aptitude Test in Engineering (GATE))
Assume C is the circle of radius 2 centered at the origin taken in the anti-clockwise direction. Find
#Gate
#Engineering
#Math