Explanation Given: The equation (1) Calculation: Now the characteristic equation of (1) is X 2 − 2 X + 2 = 0 ⇒ ( X − To determine (b) Tofind: the solution of the recurrence relation a n = 2 a n − 1 − 2 a n − 2 w i t h a 0 = 1 , a 1 = 2 ( 1 )

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Chapter 8.2, Problem 38E

To determine

(a)

To find: the characteristic roots of the recurrence relation

an=2an−1−2an−2 (1)

To determine

(b)

Tofind: the solution of the recurrence relation

an=2an−1−2an−2 with a0=1,a1=2 (1)

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Chapter 8.2, Problem 37E

Chapter 8.2, Problem 39E

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(a) To find: the characteristic roots of the recurrence relation a n = 2 a n − 1 − 2 a n − 2 ( 1 )

Solution Summary: The author explains that the characteristic roots of the recurrence relation are 1pm i.

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(a)

To find: the characteristic roots of the recurrence relation

an=2an−1−2an−2 (1)

(b)

Tofind: the solution of the recurrence relation

an=2an−1−2an−2 with a0=1,a1=2 (1)

Want to see the full answer?

Chapter 8 Solutions

(a) To find: the characteristic roots of the recurrence relation a n = 2 a n − 1 − 2 a n − 2 ( 1 )

Solution Summary: The author explains that the characteristic roots of the recurrence relation are 1pm i.

Videos

(a) To find: the characteristic roots of the recurrence relation an=2an−1−2an−2 (1)

(b) Tofind: the solution of the recurrence relation an=2an−1−2an−2 with a0=1,a1=2 (1)

Want to see the full answer?

Chapter 8 Solutions

(a)

To find: the characteristic roots of the recurrence relation

an=2an−1−2an−2 (1)

(b)

Tofind: the solution of the recurrence relation

an=2an−1−2an−2 with a0=1,a1=2 (1)