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Answer
The solutions between
and
are approximately
and
.
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To solve the equation
, we first isolate the cosine term:
Now we need to find the angles
for which
. The cosine function is negative in the second and third quadrants.
To find the reference angle, we use:
Next, we find the angles in the specified quadrants:
- In the second quadrant:
- In the third quadrant:
However, we need to find all possible solutions for
in the range
. We can add
to both angles to get additional solutions:
For
:
For
:
Now we summarize the solutions that fall within the given range:
Thus, the final solutions are
and
.