Warm up problems: Solve via recurrence tree and confirm via masters theorem. A. T(n)=27T(n/3)+5n^3 B. T(n)=27T(n/3)+5n^2 C. T(n)=27T(n/3)+5n^4 D. Create a linear algorithm that adds an array of numbers, analyze it. E. Create a divide and conquer algorithm that adds an array of numbers, analyze it. Generate a random array of 6 ints between 20 and 30 and show all possible subarrays

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
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**Warm-up Problems:**

**Solve via recurrence tree and confirm via Master's Theorem.**

A. \( T(n) = 27T(n/3) + 5n^3 \)

B. \( T(n) = 27T(n/3) + 5n^2 \)

C. \( T(n) = 27T(n/3) + 5n^4 \)

D. Create a linear algorithm that adds an array of numbers, analyze it.

E. Create a divide and conquer algorithm that adds an array of numbers, analyze it.

F. Generate a random array of 6 integers between 20 and 30 and show all possible subarrays.

**Diagram Explanation:**

There is a hand-drawn circle marked with "1" next to the text, possibly indicating a point of interest or an emphasis on problem 1. However, the circle does not seem to provide additional educational content.
Transcribed Image Text:**Warm-up Problems:** **Solve via recurrence tree and confirm via Master's Theorem.** A. \( T(n) = 27T(n/3) + 5n^3 \) B. \( T(n) = 27T(n/3) + 5n^2 \) C. \( T(n) = 27T(n/3) + 5n^4 \) D. Create a linear algorithm that adds an array of numbers, analyze it. E. Create a divide and conquer algorithm that adds an array of numbers, analyze it. F. Generate a random array of 6 integers between 20 and 30 and show all possible subarrays. **Diagram Explanation:** There is a hand-drawn circle marked with "1" next to the text, possibly indicating a point of interest or an emphasis on problem 1. However, the circle does not seem to provide additional educational content.
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