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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Publicaciones del Canal
| 2 | For any positive integer n, let τ (n) denote the number of positive divisors of n. If n is a positive integer such that τ(n^2)/τ(n)= 3, compute τ(n^7)/τ(n). | 243 |
| 3 |  87 is a good qn asks your basics pretty well | 283 |
| 4 |  Sin texto... | 282 |
| 5 | Ari repeatedly rolls a standard, fair, six-sided die. Let R(n) be the n
th number rolled, and let
Q(n) = R(1)· R(2)· . . . · R(n). Let the probability that there exists an n such that Q(n) = 100 and for
all m < n, Q(m) is not a perfect square be p/q
where p, q are relatively prime positive integers. Find
the largest prime factor of p + q. | 278 |
| 6 |  Happy raksha Bandhan to all MODP community
☺️☺️ | 263 |
| 7 | Let D be a point on the side AC of triangle ABC. Let E and F be points on the segments BD and BC respectively, such that <BAE = <CAF. Let P and Q be points on the segments BC and BD respectively, such that EP \\ CD and FQ \\CD. Using an accurate instrument Someone measure <BAE = 30 , <EAP = 15 . What should be the measure of <CAQ | 277 |
| 8 |  😋 Finally I did combi | 386 |
| 9 | A much interesting configuration 😇 | 468 |
| 10 | Is there any one who have allen mock test paper? | 514 |
| 11 | . | 541 |
| 12 | Allen IOQM Mock Tests (Total 12).pdf | 540 |
| 13 | IOQM Mocks - Agamjeet Singh (Total 16).pdf | 3 |
| 14 | Aakash PRMO Mock Tests (Total 5).pdf | 2 |
| 15 | PW IOQM 2024 - 2025 Tests 4 - 14 and 17, 18 (Total 13).pdf | 1 |
| 16 |  Can anyone tell me answer of this problem? | 533 |
| 17 |  #beauty 10 marker I guess | 538 |
| 18 |  Sin texto... | 517 |
| 19 |  +1Sin texto... | 519 |
| 20 | A circle having radius r1 centered at point N is tangent to a circle of radius r2 centered at
M. Let l and j be the two common external tangent lines to the two circles. A circle centered at
P with radius r2 is externally tangent to circle N at the point at which l coincides with circle N,
and line k is externally tangent to P and N such that points M, N, and P all lie on the same side
of k. For what ratio r1/r2 are j and k parallel? | 520 |
