The question asks about the symmetry of the geometric figure, which is an isosceles triangle (indicated by the two congruent sides).

Let's analyze:

1. Reflection Symmetry:

   • The triangle has a vertical line of symmetry passing through its apex and the midpoint of the base. This means it does have reflection symmetry.

2. Rotation Symmetry (other than 360°):

   • An isosceles triangle does not have rotational symmetry other than a full rotation of 360°. So the answer here is No.

3. Translation Symmetry:

   • Translation symmetry involves moving the figure along a certain vector without rotation or reflection. Since this is a fixed shape (a triangle), it does not exhibit translation symmetry. So the answer here is No.

Final Answers:

1. Reflection Symmetry: Yes
2. Rotation Symmetry other than 360°: No
3. Translation Symmetry: No

Would you like further explanation or assistance with symmetry concepts?

Here are 5 related questions to explore symmetry:

1. What is the difference between reflection symmetry and rotational symmetry?
2. Can an equilateral triangle have rotation symmetry of less than 360°?
3. How do you determine the lines of symmetry for different polygons?
4. Can a figure have both reflection and translation symmetry simultaneously?
5. Why doesn't an isosceles triangle have rotational symmetry?

Tip: Always verify symmetry by visually or mathematically testing transformations like reflections, rotations, or translations.