(a)
\Numerical:
\The sequence is
.
Find the first five terms.
\Substitute
in the above sequence.
At
, then
.
At
, then
.
At
, then
.
At
, then
.
At
, then
.
First five terms of infinte sequence are
,
,
,
and
.
(b)
\The sequence is
.
Graphical:
\Graph the function
:

(c)
\Verbal:
\The sequence is
.
Apply limits at
.


.
The sequence is tends to zero as
.
(d)
\Numarical:
\The sequence is 
First five terms of infinte sequence are
,
,
,
and 
Similarly,
,
,
,
.
Sum of first five terms is
\
Sum of first seven terms is
\
Sum of first nine terms is
\
Sum of the
term is
,
terms is
and
terms is
.
(e)
\Verbal:
\Sum of partial
is increasing as
increases.
Therefore, sum of partial:
.

Sum of partial
is
.
(f)
\Verbal:
\The sum of the first
terms is
upto
times.
The sum of the five numbers has
fours, and
The sum of the seven numbers has
fours,
The sum of the nine numbers has
fours
Similarly, the sum of
terms has a decimal numbers with
fours.
(a) First five terms of infinte sequence are
,
,
,
and 
(b)
\Graphical:
\ Graph of the function
is

(c) The sequence is tends to zero as
.
(d) Sum of the
term is
,
terms is
and
terms is
.
(e) Sum of partial
is
.
(f) The sum of
terms has a decimal numbers with
fours.