A sequence $a_{n}$ can be defined by a recurrence relation, which gives the first term, $a_{1}$, and a formula for finding $a_{n}$ in terms of the previous term, $a_{n-1}$. For the recurrence relation below, what is $a_{4}$ ?
$a_{1}=5 ; a_{n}=\frac{a_{n-1}}{2}$

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The Answer of A sequence $a_{n}$ can be defined by a recurrence relation, which gives the first term, $a_{1}$, and a formula for finding $a_{n}$ in terms of the previous term, $a_{n-1}$. For the recurrence relation below, what is $a_{4}$ ?
$a_{1}=5 ; a_{n}=\frac{a_{n-1}}{2}$

A Sequence ana_{n}an​ Can Be Defined by a Recurrence Relation, Which Gives the Which

A Sequence $a_{n}$ Can Be Defined by a Recurrence Relation, Which Gives the Which