Find the first six terms of the sequence. a1 = 4, an = an-1 + 8
The difference is 8, and the first term is 4. \(\large\color{blue}{ a_n=a_1+d(n-1) }\) \(\large\color{blue}{ a_6=4+8(6-1) }\) So, \(\large\color{blue}{ a_6=? }\)
a6=44
\(\large \begin{array}{ccllll} term&value \\\hline\\ a_1&4\\ a_{\color{brown}{ 2}}&a_{{\color{brown}{ 2}}-1}+8\to a_1+8\\ a_{\color{brown}{ 3}}&a_{{\color{brown}{ 3}}-1}+8\to a_2+8\\ a_{\color{brown}{ 4}}&a_{{\color{brown}{ 4}}-1}+8\to a_3+8\\ a_{\color{brown}{ 5}}&a_{{\color{brown}{ 5}}-1}+8\to a_4+8\\ a_{\color{brown}{ 6}}&a_{{\color{brown}{ 6}}-1}+8\to a_5+8\\ \end{array}\)
You could have just used a chart latex.
do you think you guys could help me on other problems?
sure, just post anew...thus if we dunno, someone else may and we can revise each other
ok
I should post a chart ? Or what did you mean to post a few ?
NVM
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