4. Let, a1 = 3, a2 = 4 and for n > 3, an = 2an-1+an-2+n², express an in terms of n. 5. Let, a1 = 1, az = 2, b1 = 0, b2 = 1, for n > 3, an = 2an-1 +b,-1 for n > 2 b, = bn-1+an-1 express an in terms of n.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter3: Matrices
Section3.2: Matrix Algebra
Problem 21EQ: Prove the half of Theorem 3.3 (e) that was not proved in the text.
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4. Let, a1 = 3, a2 = 4 and for n > 3, an = 2an-1+ an-2 + n², express an in terms of n.
%3D
5. Let, a1 = 1, a2 = 2, bị = 0, b2 =1,
%3D
for n > 3,
an = 2an-1 + bn-1
for n > 2
bn
= bn-1+an-1
express an in terms of n.
Transcribed Image Text:4. Let, a1 = 3, a2 = 4 and for n > 3, an = 2an-1+ an-2 + n², express an in terms of n. %3D 5. Let, a1 = 1, a2 = 2, bị = 0, b2 =1, %3D for n > 3, an = 2an-1 + bn-1 for n > 2 bn = bn-1+an-1 express an in terms of n.
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