(14)
\Step 1:
\The position function is
.
Find the velocity
at time
.

Apply derivative on each side with respect to
.


Apply power rule of derivatives
.



The velocity of the object at time
is
.
Solution:
\The velocity of the object at time
is
.
(15)
\Step 1:
\The velocity of the object at time
is
.
If the object stops, then the velocity of the object is zero.
\In this case the velocity of the object never becomes zero.
\
, for all values of
.
Therefore, the object never stops moving.
\Solution:
\The object never stops moving.
\\
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\
\
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\
\