Big-O Coding Given: For questions 1-3, consider the following recurrence relations: A. TA(n) = 2 × TA(플) +n B. Tp(n) = 4× Tp(끓) + n? C. Tc(n) = 8 × Tc(5)+n D. Tp(n) = 8 × Tp(끌) + 1 and TA(1) = TB(1) = Tc(1) = Tp(1) = 0(1) %3D Question: Order the respective time complexities from: fastest to slowest Choices: O(T_A(n)) || O(T_B(n)) || O(T_C(n)) || O(T_D(n))

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Big-O Solving

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Big-O Coding
Given:
For questions 1-3, consider the following recurrence relations:
A. TA(n) = 2 × TẠ(4)+n
В. Тв (п) — 4 хТв(T) + п?
C. Tc(n) = 8 x Tc()+n
16
D. Tp(n) — 8 х Ть (%3) +1
and TA(1) = TB(1) = Tc(1) = Tp(1) = 0(1)
Question:
Order the respective time complexities from:
fastest
to
slowest
Choices:
O(T_A(n)) O(T_B(n)) O(T_C(n)) O(T_D(n))
Transcribed Image Text:Big-O Coding Given: For questions 1-3, consider the following recurrence relations: A. TA(n) = 2 × TẠ(4)+n В. Тв (п) — 4 хТв(T) + п? C. Tc(n) = 8 x Tc()+n 16 D. Tp(n) — 8 х Ть (%3) +1 and TA(1) = TB(1) = Tc(1) = Tp(1) = 0(1) Question: Order the respective time complexities from: fastest to slowest Choices: O(T_A(n)) O(T_B(n)) O(T_C(n)) O(T_D(n))
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