Most shapes have no line of symmetry and no right angle. Look at your hand, feet, face or body (the last two are only nearly symmetrical), the keyboard, the monitor.
An isosceles right angle triangle fits the description
A right angle has one line of symmetry.
A symmetrical shape is said to have line symmetry. A shape that has line symmetry can have one or more lines of symmetry
A right trapezoid has one line of symmetry. This line of symmetry runs vertically down the center, dividing the trapezoid into two mirror-image halves. The line of symmetry exists due to the presence of one pair of parallel sides and one right angle.
One.One.One.One.
An isosceles right angle triangle fits the description
A right angle has one line of symmetry.
It depends. If it is a right isosceles triangle, it has one axis of symmetry (the line which would bisect the right angle). A right scalene triangle has no axis of symmetry.
the distance from a point on either ray of the angle that is equidistance from the axis of symmetry is the line of symmetry. the line of symmetry dives the angle in half.
A line of symmetry in a shape is an imaginary line that divides the shape into two equal halves that are mirror images of each other. When a shape is folded along its line of symmetry, both sides match perfectly.
None normally but if it is a right angle isosceles triangle it will have 1 line of symmetry
A symmetrical shape is said to have line symmetry. A shape that has line symmetry can have one or more lines of symmetry
a shape with a line of symmetry
Yes, it is possible to have a shape that has a line of symmetry but does not have rotational symmetry. An example is the letter "K", which has a vertical line of symmetry but cannot be rotated to match its original orientation.
1 its from the "right angle point" on a diagonal to the center of the longest line.None normally but if it's an isosceles right angle triangle it will have 1 line of symmetry.
A right trapezoid has one line of symmetry. This line of symmetry runs vertically down the center, dividing the trapezoid into two mirror-image halves. The line of symmetry exists due to the presence of one pair of parallel sides and one right angle.
One.One.One.One.