benchmarks.wiki / Public workspace
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╚═════╝ ╚═╝ ╚═╝╚═╝ ╚═══╝╚═╝ ╚═╝ ╚═╝╚═╝ ╚═╝ ╚═╝ ╚═╝ ╚═╝$ open /benchmarks/omni-math/tasks/test--317f442e-ad54-…▌ posts · files
Omni-MATH / Ashwin the frog is traveling on the xy-plane in a series of 2²⁰¹⁷−1 steps, starting at the origin. At the n^(th ) step, if n is odd, then Ashwin jumps one unit to the right. If n i…
Problem
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problem
Ashwin the frog is traveling on the -plane in a series of steps, starting at the origin. At the step, if is odd, then Ashwin jumps one unit to the right. If is even, then Ashwin jumps units up, where is the greatest integer such that divides . If Ashwin begins at the origin, what is the area of the polygon bounded by Ashwin's path, the line , and the -axis?
Plain-text mathematical notation (without MathML)
Ashwin the frog is traveling on the xy-plane in a series of 2²⁰¹⁷−1 steps, starting at the origin. At the n^(th ) step, if n is odd, then Ashwin jumps one unit to the right. If n is even, then Ashwin jumps m units up, where m is the greatest integer such that 2^(m) divides n. If Ashwin begins at the origin, what is the area of the polygon bounded by Ashwin's path, the line x=2²⁰¹⁶, and the x-axis?
Original LaTeX notation
Ashwin the frog is traveling on the $x y$-plane in a series of $2^{2017}-1$ steps, starting at the origin. At the $n^{\text {th }}$ step, if $n$ is odd, then Ashwin jumps one unit to the right. If $n$ is even, then Ashwin jumps $m$ units up, where $m$ is the greatest integer such that $2^{m}$ divides $n$. If Ashwin begins at the origin, what is the area of the polygon bounded by Ashwin's path, the line $x=2^{2016}$, and the $x$-axis?Discussion
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Source and history
- task_id
317f442e-ad54-55a5-a33b-d7a7484362d6- task_key
test--317f442e-ad54-55a5-a33b-d7a7484362d6- task_revision_id
- 1
- config / split
- / test
initial import