Exercise 3. Solve the following recurrences by finding (.) evaluations. Show your work. (a) Ti(n) = 2T₁(n/4) + 1. T₁(n) = (b) T₂(n) = 2T₂(n/4)+n¹/². T₂(n) = = (c) T3(n) = T3(n − 1) + n. T3 (n) = =

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Exercise 3. Solve the following recurrences by finding (.) evaluations. Show your work.
(a) T₁(n) = 2T₁(n/4) + 1.
T₁(n) =
(b) T₂(n) = 2T₂(n/4)+n¹/².
T₂(n)=
=
(c) T3(n) = T3(n − 1) + n.
T3 (n) =
=
Transcribed Image Text:Exercise 3. Solve the following recurrences by finding (.) evaluations. Show your work. (a) T₁(n) = 2T₁(n/4) + 1. T₁(n) = (b) T₂(n) = 2T₂(n/4)+n¹/². T₂(n)= = (c) T3(n) = T3(n − 1) + n. T3 (n) = =
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