To find the measure of the third angle in a triangle, you can use the fact that the sum of the angles in any triangle is \(180^\circ\).
Given the angles \(22^\circ\) and \(46^\circ\):
\[ \text{Third angle} = 180^\circ - (22^\circ + 46^\circ) \] \[ = 180^\circ - 68^\circ \] \[ = 112^\circ \]
So, the measure of the third angle is \(112^\circ\).
Since one of the angles (112°) is greater than \(90^\circ\), this means that the triangle is an obtuse triangle.
Therefore, the correct response is:
The third angle measure is 112°, and the triangle is an obtuse triangle.