{"kind":"task","effective_mode":"full","benchmark":{"kind":"benchmark","effective_mode":"full","slug":"mmlu-pro","formal_name":"MMLU-Pro","introduction":"MMLU-Pro rebuilds MMLU with ten answer options instead of four and removes items that no longer separate models. Questions span fourteen academic and professional subjects.","introduction_ja":"","introduction_en":"","category":"Category not supplied","task_count":null,"acquisition_status":"Acquisition status not supplied","official_url":"https://huggingface.co/datasets/TIGER-Lab/MMLU-Pro","indexing_mode":"index","profile":{"resources":[],"task_format":"","scoring":"","metric":"","size":"","answer_access":"","license":"","citation":"","maintainer":"","released":"","why_hard":"","related":[],"history":"","construction":"","limitations":"","saturation":"","scores":[]}},"task_id":"b9185180-dec0-59c1-ab2c-6e13fd3c8f98","task_key":"default--test--11501","task_revision_id":"1","upstream_id":"11501","short_description":"Use the Laplace transform of f(t) = e^kt,(1) where k is a complex constant of…","config":"default","split":"test","body":"{\"category\":\"engineering\",\"options\":\"['L{cosh kt} = [k / (s^2 - k^2)], L{sinh kt} = [s / (s^2 + k^2)], L{cos kt} = [k / (s^2 + k^2)], L{sin kt} = [s / (s^2 - k^2)]', 'L{cosh kt} = [2s / (s^2 - k^2)], L{sinh kt} = [2k / (s^2 - k^2)], L{cos kt} = [2s / (s^2 + k^2)], L{sin kt} = [2k / (s^2 + k^2)]', 'L{cosh kt} = [s / (s^2 + k^2)], L{sinh kt} = [k / (s^2 - k^2)], L{cos kt} = [s / (s^2 - k^2)], L{sin kt} = [k / (s^2 + k^2)]', 'L{cosh kt} = [k / (s^2 + k^2)], L{sinh kt} = [s / (s^2 + k^2)], L{cos kt} = [k / (s^2 - k^2)], L{sin kt} = [s / (s^2 + k^2)]', 'L{cosh kt} = [s / (s^2 - k^2)], L{sinh kt} = [2k / (s^2 + k^2)], L{cos kt} = [2s / (s^2 - k^2)], L{sin kt} = [s / (s^2 + 2k^2)]', 'L{cosh kt} = [s / (s^2 + k^2)], L{sinh kt} = [k / (s^2 + k^2)], L{cos kt} = [s / (s^2 - k^2)], L{sin kt} = [k / (s^2 - k^2)]', 'L{cosh kt} = [s / (s^2 + 2k^2)], L{sinh kt} = [k / (s^2 + 2k^2)], L{cos kt} = [s / (s^2 - 2k^2)], L{sin kt} = [k / (s^2 - 2k^2)]', 'L{cosh kt} = [s / (s^2 - 2k^2)], L{sinh kt} = [k / (s^2 + 2k^2)], L{cos kt} = [s / (s^2 + 2k^2)], L{sin kt} = [k / (s^2 - 2k^2)]', 'L{cosh kt} = [k / (s^2 + k^2)], L{sinh kt} = [s / (s^2 - k^2)], L{cos kt} = [s / (s^2 - k^2)], L{sin kt} = [k / (s^2 - k^2)]', 'L{cosh kt} = [s / (s^2 - k^2)], L{sinh kt} = [k / (s^2 - k^2)], L{cos kt} = [s / (s^2 + k^2)], L{sin kt} = [k / (s^2 + k^2)]']\",\"question\":\"Use the Laplace transform of f(t) = e^kt,(1) where k is a complex constant of the form k = Re{k} + i Im{k} with Re{k} the real part of k, Im{k} the imaginary part of k, and i \\\\equiv \\\\surd(- 1), to find the Laplace transforms of f(t) = cosh kt, sinh kt, cos kt, and sin kt.\",\"src\":\"stemez-ElectronicCommunications\"}","display_format":"text","language":"","answer_status":"published","assets":[],"source_url":"https://huggingface.co/datasets/TIGER-Lab/MMLU-Pro","history":"initial import","indexing_mode":"index","subproblems":[],"grids":[]}