The trigonometric equation is .
Consider .
Apply pythagorean identity : .
Apply zero product property.
\
and
.
Consider .
The general solution of is
, where
is an integer. \ \
.
Find the solutions in the interval .
If ,
.
\
If ,
.
Thus, the solutions are and
in the interval
.
Consider .
The general solution of is
, where
is an integer. \ \
.
Find the solutions in the interval .
If ,
.
\
If ,
.
Thus, the solution is in the interval
.
\
The solutions are ,
, and
in the interval
.
The solutions are ,
, and
in the interval
.