The recurrence relation T(n) = =(T(0) +T(1) + + T(n – 1)) + 4n, (T(0) = °" has the solution which is in O(f (n)). What is f(n)? (а) 2т (b) п (c) n2 (d) n log,(n) (c) n² log2(n)
The recurrence relation T(n) = =(T(0) +T(1) + + T(n – 1)) + 4n, (T(0) = °" has the solution which is in O(f (n)). What is f(n)? (а) 2т (b) п (c) n2 (d) n log,(n) (c) n² log2(n)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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SOLVE USING SUBSTITUTION METHOD

Transcribed Image Text:The recurrence relation
T(n) = =(T(0) +T(1) +
+ T(n – 1)) + 4n,
(T(0) = °"
has the solution which is in O(f (n)). What is f(n)?
(а) 2т
(b) п
(c) n2
(d) n log,(n)
(c) n² log2(n)
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