If a1=1andan+1=3+2an4+3an,n≥1,andif(lim)n∞an=a, then find the value of a˙

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If {a}_{{1}}={1}{a}{n}{d}{a}_{{{n}+{1}}}={{{4}+{3}{a}_{{n}}}}{

Question

If $a_{1} = 1 a n d a_{n + 1} = \frac{4 + 3 a _{n}}{3 + 2 a _{n}}, n \geq 1, a n d if (lim)_{n \infty} a_{n} = a,$ then find the value of $a ˙$

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Jack Discussed

a_{1} = 1 a n d a_{n + 1} = \frac{4 + 3 a _{n}}{3 + 2 a _{n}}, n \geq 1, a n d if (lim)_{n \infty} a_{n} = a,

then find the value of

a ˙

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Question Text

a_{1} = 1 a n d a_{n + 1} = \frac{4 + 3 a _{n}}{3 + 2 a _{n}}, n \geq 1, a n d if (lim)_{n \infty} a_{n} = a,

then find the value of

a ˙