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Right triangles can have only one line of symmetry. Only right triangles with two 45 degree angles can have a line of symmetry.

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Q: How many lines of symmetry does a right triangle have?
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Related questions

How many lines of symmetry does right triangel?

a triangle has 0 lines of symmetry.


How many lines of symmetry does a scalene right triangle have?

0 lines of symmetry


How many number of lines of symmetry in right triangle?

one line of symmetry


How many lines of symmetry in a right triangle?

1 or 0


How many lines of symmetry does an isosceles right triangle have?

One.


How many lines of symmetry in right angled triangle?

For a right isosceles triangle (45-45-90), there is one line of symmetry that bisects the hypotenuse. For all other right triangles, there are zero lines of symmetry.


How many lines of symmetry are in a scalene triangle?

a scalene triangle has no lines of symmetry


How many lines of rotational symmetry in a right angled triangle?

3


How many lines of symmetry does an equalateral triangle have?

An equilateral triangle has 3 lines of symmetry


How many lines of symmetry have on a triangle?

A triangle can have 0, 1 or 3 lines of symmetry.


How many lines of symmetry of a equalateral triangle?

An equilateral triangle has three lines of symmetry.


How many lines of symmetry are in a triangle?

The number of lines of symmetry of a triangle depends upon the kind of triangle it is:A scalene triangle with no side lengths equal has no lines of symmetry;An isosceles triangle with two sides equal has 1 line of symmetry that bisects the angle between the two equal sides;An equilateral triangle with all three sides equal has three lines of symmetry - the three lines are the bisectors of the three angles.A right triangle is a triangle where one angle is 90°. A right triangle is either a scalene triangle with no lines of symmetry or an isosceles triangle (where the legs are of equal length) with one line of symmetry which bisects the 90° angle.No triangle can have exactly 2 lines of symmetry.