The function is  .

The above function is in the form .

Here A is amplitude, B is stretch along x-axis, d is a constant determines the vertical shift.

The amplitude of the function is .

1)

The period of a sine function is given by .

In the given function B is 2.

So, the period is .

2)

Phase shift of a function is given by .

In the given function c is .

Phase shift is .

3)

In the given function d is zero, that means there is no vertical shift in the function.

4)

To find the asymptotes of the function, graph the function over a period.

The solutions of the given functions are

.

Taking as an interval difference plot the graph. \ \

\              x  \
	\ \ \ \
\ \	\   \ \ \ \
\   \ \	\ \
\   \ \	\   \ \
\   \ \	\   \ \

  Now plot these points

Since sine function is a continues sinusoidal function.

So, it has no vertical asymptotes.

And horizontally it is oscillating between , but it is not converging at either .

So, it also doesn\\'t have horizontal asypmtotes.

5)

From the graph we can also say the domain and range of the function.

Domain is .

It is oscillating between , so the range is .