Question

Find the solution to the following lhcc recurrence: ??=−2??−1+24??−2 for ?≥2 with initial conditions a0=1,a1=4. The...

Find the solution to the following lhcc recurrence:

??=−2??−1+24??−2 for ?≥2 with initial conditions a0=1,a1=4.

The solution is of the form: a?=?1(?1)^? + ?2(?2)^?

For suitable constants ?1,?2,?1,?2with ?1≤?2. Find these constants.

r1=

r2=

a1=

a2=

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
find the solution to the recurrence relation ak=ak-1+2ak-2+2 with the initial condition a0=4 and a1 =...
find the solution to the recurrence relation ak=ak-1+2ak-2+2 with the initial condition a0=4 and a1 = 12
Find the solution to the recurrence relation an=3an−1+28an−2 with initial terms a0=10 and a1=12.
Find the solution to the recurrence relation an=3an−1+28an−2 with initial terms a0=10 and a1=12.
find the solution to an= 3an-1 - 3an-2 + an-3 if a0 = 2, a1 =...
find the solution to an= 3an-1 - 3an-2 + an-3 if a0 = 2, a1 = 2 , and a2 =4
Solve the recurrence relation an = 8an−1 − 16an−2 (n ≥ 2) with the initial conditions...
Solve the recurrence relation an = 8an−1 − 16an−2 (n ≥ 2) with the initial conditions a0 = 3 and a1 = 14. Show all your work.
Solve the recurrence relation: an = 3an−1 − 2an−2 + 3n with a0 = 1, a1...
Solve the recurrence relation: an = 3an−1 − 2an−2 + 3n with a0 = 1, a1 = 0.
solve the non-homogenous recurrence relation for an = 2an-1+an-2-2an-3+8.3n-3 where   a0 = 2, a1 = 6...
solve the non-homogenous recurrence relation for an = 2an-1+an-2-2an-3+8.3n-3 where   a0 = 2, a1 = 6 ve a2=13 Find characteric equation by plugging in  an = rn try to solve general solution and solve nonhomogeneous particular solution and find total final answer please.. My book anwer is A(1)n+B(-1)n+C(2)n+k3n , A=1/2, B=-1/2, C=1 ve k=1. can you give me more explain about this please..?
Let a0 = 1, a1 = 2, a2 = 4, and an = an-1 + an-3...
Let a0 = 1, a1 = 2, a2 = 4, and an = an-1 + an-3 for n>= 3. Let P(n) denote an an <= 2^n. Prove that P(n) for n>= 0 using strong induction: (a) (1 point) Show that P(0), P(1), and P(2) are true, which completes the base case. (b) Inductive Step: i. (1 point) What is your inductive hypothesis? ii. (1 point) What are you trying to prove? iii. (2 points) Complete the proof:
Let a0 = 1, a1 = 2, a2 = 4, and an = an-1 + an-3...
Let a0 = 1, a1 = 2, a2 = 4, and an = an-1 + an-3 for n>= 3. Let P(n) denote an an <= 2^n. Prove that P(n) for n>= 0 using strong induction: (a) (1 point) Show that P(0), P(1), and P(2) are true, which completes the base case. (b) Inductive Step: i. (1 point) What is your inductive hypothesis? ii. (1 point) What are you trying to prove? iii. (2 points) Complete the proof:
Find a closed form for the following recurrence relations. Show your work. (a) an = −an−1,...
Find a closed form for the following recurrence relations. Show your work. (a) an = −an−1, a0 = 3 (b) an = an−1 − n, a0 = 5 (c) an = 2an−1 − 3, a0 = 2
Suppose the initial conditions of the economy are characterized by the following equations. In this problem,...
Suppose the initial conditions of the economy are characterized by the following equations. In this problem, we assume that prices are fixed at 1 (the price index is 100 and when we deflate, we use 1.00) so that nominal wealth equals real wealth. 1) C = a0 + a1 (Y - T) + a2 (WSM) + a3 (WRE) + a4 (CC) + a5 (r) 1’) C = a0 + a1 (Y - 200) + a2 (10,000) + a3 (15,000) +...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT