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Maths Olympiad Daily Problems

Maths Olympiad Daily Problems

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This channel is created for maths lovers and maths Olympiad aspirants who loves to solve daily some good level of thinking problems in maths.also we discuss those problems https://t.me/mathproblemsdiscussiongroup and we can send our doubts in maths.

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Circle Ω has radius 13. Circle ω has radius 14 and its center P lies on the boundary of circle Ω. Points A and B lie on Ω such that chord AB has length 24 and is tangent to ω at point T. Find AT · BT.

Let p (in base 10) be the third greatest positive integer less than 1000(base 10) which is a palindrome in both base 5 and 10. Find the greatest prime divisor of p.

IOQM_2026_MT05.pdf2.13 KB

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📅 Offline Tournament: 31 January 2026 | 10 AM–5 PM 📍 Princeton High School, New Jersey, USA 🌐 Online Tournament: 1 Februar
📅 Offline Tournament: 31 January 2026 | 10 AM–5 PM 📍 Princeton High School, New Jersey, USA 🌐 Online Tournament: 1 February 2026 Official Website: https://tournament.phsmt.org/ Register Here: https://tournament.phsmt.org/#register

Find the number of pairs of positive integers a, b, with a ≤ 125 and b ≤ 100, such that (a^b)-1 is divisible by 125

Can anyone help
Can anyone help

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#EGMO #Evan_Chen #Geometry #Incentre #Circumcentre
#EGMO #Evan_Chen #Geometry #Incentre #Circumcentre

Easiest geometry problem in IMO Try to solve!!!!!
Easiest geometry problem in IMO Try to solve!!!!!

The average of a set of distinct primes is 27. What is the largest prime that can be in this set?

#IGO IGO-2014 #Geometry
#IGO IGO-2014 #Geometry

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