Question

Consider that an = 4n-1 represents a sequence. what is the tenth term?n-1 is a exponent

Answer 1

geometric sequence since exponent
$a_n=a_1r^{n-1}$
a1=firs term
r=common ratio
n=which term

no first term given, or is there?
4^(n-1), first term is 1, common ratio is 4

just plug in 10 for n
$a_{10}=(1)4^{10-1}$
$a_{10}=4^{9}$
$a_{10}=4^{9}$
$a_{10}=262144$
tenth term is 262144

Answer 2

The tenth term n-1 is an exponent is 262144.

Given that,

Consider that an = 4n-1 represents a sequence.

We have to determine,

What is the tenth term n-1 is an exponent.

According to the question,

The geometric sequence is,

$a_n = a \times n^{r-1}$

Where, $a_1$ = first term , r =common ratio , n = number of term.

An = 4n-1 represents a sequence.

The tenth term n-1 is an exponent is,

$a_1_0 = 1\times 4^{10-1}\\\\a_1_0 = 1\times 4^{9}\\\\a_1_0 = 1\times 262144\\\\a_1_0 = 262144$

Hence, The required tenth term n-1 is an exponent is 262144.

To know more about the Series click the link given below.

https://brainly.com/question/11234923