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International Youth Math Challenge 2024: Problem A: Continue the two sequences of numbers below

saxi753
Continue the two sequences of numbers below and find an equation to calculate the n-th value:
n 1 2 3 4 5 6 7 Equation
an 2 5 10 17 26 37
bn 1 2 8 48 384 3840
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International Youth Math Challenge 2024: Problem B: Find all x ∈ R that solve this equation: x^4+x^

saxi753
Find all x ∈ R that solve this equation: x^4+x^2-x-1=1-x-x^2-x^4
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International Youth Math Challenge 2024: Problem C: Determine the numerical value of the following

saxi753
Determine the numerical value of the following expression without the use of a calculator:
(√2+(3^2 )^(1/4)+∑_(m=1)^3▒(1/m!-√m) ).(2^log_28 +1/2^3 -∏_(k=1)^8▒(1+1/k) )
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International Youth Math Challenge 2024: Problem D: Prove that n^5−n is divisible by 5 for all

saxi753
Prove that n^5 − n is divisible by 5 for all positive integers n.
International Youth Math Challenge 2024: Problem E: The drawing below shows two squares with side

saxi753
The drawing below shows two squares with side lengths a. One of the squares is rotated by 45◦ and placed in the centre of the second square. Find the surface area of the rotated square not overlapping the non-rotated square (grey area).
International Youth Math Challenge 2024: Problem E: The drawing below shows two squares with side
10 months ago
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The drawing below shows two squares with side lengths a. One of the squares is rotated by 45◦ and placed in the centre of the second square. Find the surface area of the rotated square not overlapping the non-rotated square (grey area).
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