What is the largest number of axes of symmetry that a figure on a plane can have, made up of three

What is the largest number of axes of symmetry that a figure on a plane can have, made up of three segments of lengths 4, 1 and 5?

A figure consisting of three line segments is a triangle.

But the sum of the lengths of the two segments in this case is equal to the third segment, respectively, the figure that may be given in our problem is a segment of 5 cm.

A 5 cm segment can have only one axis of symmetry, which will run perpendicular to this segment and divide it in half.



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