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Tag Archives: 2014
[Soln] 2014/15 British MO Round 2 Problem 1
2014/15 BMO2 1. The first term of a sequence is . Each subsequent term of the sequence is defined in terms of the previous term. The iterative formula is Find the th term .
2014/15 British MO Round 2 Problem 1
2014/15 BMO2 1. The first term of a sequence is . Each subsequent term of the sequence is defined in terms of the previous term. The iterative formula is Find the th term .
[Soln] 2014 Singapore MO (Open Rd 1) Problem 21
2014 SMO (Open-Rd1) 21. Let be an arithmetic progression such that . Find the largest possible value of the following expression:
2014 Singapore MO (Open Rd 1) Problem 21
2014 SMO (Open-Rd1) 21. Let be an arithmetic progression such that . Find the largest possible value of the following expression:
[Soln] 2014 Singapore MO (Open Rd 1) Problem 16
2014 SMO (Open-Rd1) 16. Let be a triangle with , , and . Assume that . Find the value of
2014 Singapore MO (Open Rd 1) Problem 16
2014 SMO (Open-Rd1) 16. Let be a triangle with , , and . Assume that . Find the value of
[Soln] 2014 Singapore MO (Open Rd 1) Problem 15
2014 SMO (Open-Rd1) 15. Find the largest even four-digit perfect square whose units digit exceeds the tens digit by 1 and whose thousands digit exceeds the hundreds digit by 1.
2014 Singapore MO (Open Rd 1) Problem 15
2014 SMO (Open-Rd1) 15. Find the largest even four-digit perfect square whose units digit exceeds the tens digit by 1 and whose thousands digit exceeds the hundreds digit by 1.
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