Let {an}(n≥1) be a sequence such that a1=1,and3an+1−3an=1 for all n≥1. Then find the value of a2002.

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Let {{a}_{{n}}}{({n}{1})} be a sequence such that {a}_{{1}}={1

Question

Let ${a_{n}} (n \geq 1)$ be a sequence such that $a_{1} = 1, a n d 3 a_{n + 1} - 3 a_{n} = 1$ for all $n \geq 1 .$ Then find the value of $a_{2002 .}$

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Amelia Discussed

Let

{a_{n}} (n \geq 1)

be a sequence such that

a_{1} = 1, a n d 3 a_{n + 1} - 3 a_{n} = 1

for all

n \geq 1 .

Then find the value of

a_{2002 .}

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Question Text

Let

{a_{n}} (n \geq 1)

be a sequence such that

a_{1} = 1, a n d 3 a_{n + 1} - 3 a_{n} = 1

for all

n \geq 1 .

Then find the value of

a_{2002 .}