Question

a1=3/2; an+1=(n^2+1)/n(an)

Answer 1

yeah so if anyone is feeling helpful today i need to finish this e2020 thing ive been doing it all sumnmer and its hard and its straight up ridiculous so help me please!!

Answer 2

what is the question?

Answer 3

oh find the first five terms og the given sequence

Answer 4

of*

Answer 5

\[a_1=\frac{3}{2}\]
\[a_{n+1}=\frac{n^2+1}{na_n}\] like that?

Answer 6

yeah!

Answer 7

whoa hold on that was wrong!!

Answer 8

\[a_2\] here i am thinking that \(n+1=2\) and so \(n=1\)
now replace \(n\) by 1 and get
\[a_2=\frac{1^2+1}{1\times a_n}\]
\[a_2=\frac{2}{1\times \frac{3}{2}}\]
\[a_2=\frac{4}{3}\]

Answer 9

a3=10/3?

Answer 10

now we repeat the process for \(a_3=a_{2+1}\) that is , replace \(n\) by 2 to get
\[a_3=\frac{2^2+1}{2\times a_2}\]
\[a_3=\frac{5}{2\times \frac{4}{3}}\]
\[a_3=\frac{15}{8}\]

Answer 11

thats not of the options tho

Answer 12

hmm maybe i made a mistake
let me try again

Answer 13

okay :D

Answer 14

well i get the same thing again

Answer 15

shoot i dont even have a calculator :( i just guess all the time

Answer 16

for \(n+1=3\) we have \(n=2\)
\[2\times \frac{4}{3}=\frac{8}{3}\] also
\[2^2+1=5\] and
\[\frac{5}{\frac{8}{3}}=\frac{15}{8}\]

Answer 17

what are the options?

Answer 18

i have repeated it 3 times starting at the beginning to see if i made an arithmetic error and i do not see one

Answer 19

its cool ill just move on