Question #250665
Let {an} be a sequence that satisfies the recurrence relation an=anà ƒ ƒ ¢ ˆ ’1+3anà ƒ ƒ ¢ ˆ ’2, for n=2,3,.,.,., where a0=1,a1=2. Find the values of a2,a3.
1
Expert's answer
2021-10-13T17:38:06-0400
an=an1+3an2,n2a_n=a_{n-1}+3a_{n-2}, n\geq2

a0=1,a1=2a_0=1, a_1=2


a2=a1+3a0=2+3(1)=5a_2=a_1+3a_0=2+3(1)=5

a3=a2+3a1=5+3(2)=11a_3=a_2+3a_1=5+3(2)=11

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