Suppose we analyze algorithm A to determine its time complexity and we determine that f(n) = 137.5n3 + 2125.25n2 + 15033n + 31595. If we let g(n) = n³ and C be 138 then what would the %3D minimum integer value of the constant no have to be in order to prove that the time complexity of A s O(n)? Enter your solution as an integer with no leading zeros or commas. For example, if your solution is 1,192 then enter 1192.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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I’ve asked this question twice on Bartleby, and twice I’ve received screenshots of the same (incorrect) answer on Chegg. If someone could explain the actual answer to this question, I would appreciate it.
Suppose we analyze algorithm A to determine its time complexity and we determine that f(n) =
137.5n3 + 2125.25n2 + 15033n + 31595. If we let g(n) = n³ and C be 138 then what would the
minimum integer value of the constant no have to be in order to prove that the time complexity of A
is O(n)? Enter your solution as an integer with no leading zeros or commas. For example, if your
solution is 1,192 then enter 1192.
Transcribed Image Text:Suppose we analyze algorithm A to determine its time complexity and we determine that f(n) = 137.5n3 + 2125.25n2 + 15033n + 31595. If we let g(n) = n³ and C be 138 then what would the minimum integer value of the constant no have to be in order to prove that the time complexity of A is O(n)? Enter your solution as an integer with no leading zeros or commas. For example, if your solution is 1,192 then enter 1192.
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