Arrange the steps to solve the recurrence relation an= an-1+6an - 2 for n ≥ 2 together with the initial conditions ao = 3 and a₁ = 6 in the correct order. Rank the options below. 2-r-6=0 and r= -2,3 3 = a₁ + a2 6 = -2α₁ +3a2 a₁ = 3/5 and a2 = 12/5 Therefore, an = (3/5)(-2) + (12/5)37. an = a₁(-2) + a23" + +

MATLAB: An Introduction with Applications
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Arrange the steps to solve the recurrence relation an= an − 1 + 6an − 2 for n ≥ 2 together with the initial conditions ao = 3 and a₁ = 6 in the correct order.
Rank the options below.
2-r-6=0 and r= -2,3
3= a₁ + a2
6 = -2α₁ +3a2
a₁ = 3/5 and a2 = 12 / 5
Therefore, an = (3 / 5)(−2)” + (12 / 5)37.
an= a₁(-2) + a237
←
❤
Transcribed Image Text:Arrange the steps to solve the recurrence relation an= an − 1 + 6an − 2 for n ≥ 2 together with the initial conditions ao = 3 and a₁ = 6 in the correct order. Rank the options below. 2-r-6=0 and r= -2,3 3= a₁ + a2 6 = -2α₁ +3a2 a₁ = 3/5 and a2 = 12 / 5 Therefore, an = (3 / 5)(−2)” + (12 / 5)37. an= a₁(-2) + a237 ← ❤
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