The number of lines of symmetry in a $45^\circ - 45^\circ - 90^\circ$ set-square is:
A
$0.$
✓
$1.$
C
$2.$
D
$3.$
Answer
Correct option: B.
$1.$
Since, a $45^\circ - 45^\circ - 90^\circ $ set square has a shape of isosceles triangle and
an isosceles triangle has one line of symmetry. Note: In the given set square two angles are same, it means two sides will be same. So, the shape of set square is an isosceles triangle.