3353b9c7-consider-the-sequence-with-general-term-an-n12n-compute-a3-and-a5

Question

A sequence is defined by the general term an=n+12n\displaystyle a_n = \frac{n + 1}{2n}. What are the values of the third term (a3a_3) and the fifth term (a5a_5)?

Accepted Answer

a3=23\displaystyle $$a_3$$ = \frac{2}{3} and a5=35\displaystyle $$a_5$$ = \frac{3}{5}

Answer

a3=43\displaystyle $$a_3$$ = \frac{4}{3} and a5=35\displaystyle $$a_5$$ = \frac{3}{5}

Answer

a3=23\displaystyle $$a_3$$ = \frac{2}{3} and a5=65\displaystyle $$a_5$$ = \frac{6}{5}

Answer

a3=12\displaystyle $$a_3$$ = \frac{1}{2} and a5=13\displaystyle $$a_5$$ = \frac{1}{3}

A sequence is defined by the general term an=n+12n\(\displaystyle\) a_n = \(\frac{n + 1}{2n}\). What are the values of the third term (a3a_3) and the fifth term (a5a_5)?

A sequence is defined by the general term $a_{n} = \frac{n + 1}{2 n}$ . What are the values of the third term ( $a sub 3$ ) and the fifth term ( $a sub 5$ )?