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The function PowerRecursive below takes inputs r and n, wherer is any real number and n is a non-negative integer. The output is r". PowerRecursive(r, n) If (n = 0), Return (1) y := PowerRecursive(r, n-1) Return (r·y) The number of atomic operations performed by PowerRecursive does not depend on the value of r. The function T(n) is the number of atomic operations performed by the PowerRecursive on input n. The question below derives the recurrence relation for the time complexity of the algorithm PowerRecursive. What is the number of atomic operations performed by the recursive call in PowerRecursive?

The function PowerRecursive below takes inputs r and n, wherer is any real number and n is a non-negative integer. The output is r". PowerRecursive(r, n) If (n = 0), Return (1) y := PowerRecursive(r, n-1) Return (r·y) The number of atomic operations performed by PowerRecursive does not depend on the value of r. The function T(n) is the number of atomic operations performed by the PowerRecursive on input n. The question below derives the recurrence relation for the time complexity of the algorithm PowerRecursive. What is the number of atomic operations performed by the recursive call in PowerRecursive?

Database System Concepts
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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**Multiple Choice** The function PowerRecursive below takes inputs r and n, where r is any real number and n is a non-negative integer. The output is \( r^n \). ``` PowerRecursive(r, n) If (n = 0), Return (1) y := PowerRecursive(r, n-1) Return (r⋅y) ``` The number of atomic operations performed by PowerRecursive does not depend on the value of r. The function T(n) is the number of atomic operations performed by the PowerRecursive on input n. The question below derives the recurrence relation for the time complexity of the algorithm PowerRecursive. What is the number of atomic operations performed by the recursive call in PowerRecursive? - ○ T(n-1) - ○ T(n) - ○ T(r-1) - ○ T(n+1)
Transcribed Image Text:**Multiple Choice** The function PowerRecursive below takes inputs r and n, where r is any real number and n is a non-negative integer. The output is \( r^n \). ``` PowerRecursive(r, n) If (n = 0), Return (1) y := PowerRecursive(r, n-1) Return (r⋅y) ``` The number of atomic operations performed by PowerRecursive does not depend on the value of r. The function T(n) is the number of atomic operations performed by the PowerRecursive on input n. The question below derives the recurrence relation for the time complexity of the algorithm PowerRecursive. What is the number of atomic operations performed by the recursive call in PowerRecursive? - ○ T(n-1) - ○ T(n) - ○ T(r-1) - ○ T(n+1)
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