BOMC-2012 Test Day 1
আমি মোটেও গতবার ২ ঘন্টা পরে দেই নাই, আমি আধা ঘন্টা পর submit করছিলাম, কারণ আমাকে মোবাইল থেকে ল্যাটেক্স করতে হয়েছিল...
A man is not finished when he's defeated, he's finished when he quits.
- nafistiham
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Re: BOMC-2012 Test Day 1
আমি আন্তরিক ভাবে দুঃখিত । ভুলে গেছিলাম । ঠিক করে ফেললাম ।Hasib wrote:আমি মোটেও গতবার ২ ঘন্টা পরে দেই নাই, আমি আধা ঘন্টা পর submit করছিলাম, কারণ আমাকে মোবাইল থেকে ল্যাটেক্স করতে হয়েছিল...
\[\sum_{k=0}^{n-1}e^{\frac{2 \pi i k}{n}}=0\]
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Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
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Re: BOMC-2012 Test Day 1
নায়েল ভাইয়াকে প্রাইভেট মেসেজ পাঠাবো কীভাবে?
- nafistiham
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Re: BOMC-2012 Test Day 1
\[\sum_{k=0}^{n-1}e^{\frac{2 \pi i k}{n}}=0\]
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
Using $L^AT_EX$ and following the rules of the forum are very easy but really important, too.Please co-operate.
Re: BOMC-2012 Test Day 1
Discussion threads:NaziaC wrote: Problem 1:
For which positive integer values of n can the set { 1, 2, 3, ......, 4n} be split into n disjoint 4-element subsets { a,b,c,d } such that in each of these sets \[a= \left ( b +c +d \right )/ 3\].
Problem 2:
Show that if a, b, c be integers satisfying \[a/b +b/c +c/a = 3\] then abc is cube of an integer.
Problem 3:
Is there an infinite sequence of prime numbers \[p_1, p_2,..., p_n,... \] such that \[|p_{n+1}- 2p_n|=1\]for each \[n\in N\]
Problem 1: http://www.matholympiad.org.bd/forum/vi ... =14&t=2017
Problem 2: http://www.matholympiad.org.bd/forum/vi ... =14&t=2018
Problem 3: http://www.matholympiad.org.bd/forum/vi ... =14&t=2019
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Use $L^AT_EX$, It makes our work a lot easier!
Nur Muhammad Shafiullah | Mahi
Use $L^AT_EX$, It makes our work a lot easier!
Nur Muhammad Shafiullah | Mahi