Answer :
To find the [tex]\(8^{\text{th}}\)[/tex] term of the sequence, we substitute [tex]\( n = 8 \)[/tex] into the function:
[tex]$$
f(n) = 7n - 3 \quad \Longrightarrow \quad f(8) = 7(8) - 3.
$$[/tex]
First, multiply:
[tex]$$
7(8) = 56.
$$[/tex]
Then, subtract 3:
[tex]$$
56 - 3 = 53.
$$[/tex]
Thus, the [tex]\(8^{\text{th}}\)[/tex] term of the sequence is [tex]\(53\)[/tex], which corresponds to option C.
[tex]$$
f(n) = 7n - 3 \quad \Longrightarrow \quad f(8) = 7(8) - 3.
$$[/tex]
First, multiply:
[tex]$$
7(8) = 56.
$$[/tex]
Then, subtract 3:
[tex]$$
56 - 3 = 53.
$$[/tex]
Thus, the [tex]\(8^{\text{th}}\)[/tex] term of the sequence is [tex]\(53\)[/tex], which corresponds to option C.