Oh, dude, solving vertical angles is like a walk in the park! You just need to remember that vertical angles are always congruent, which means they have the same measure. So, if you know the measure of one vertical angle, you automatically know the measure of its pair. Just set up an equation and solve for the missing angle measure. Easy peasy!
The Vertical Angles Theorem says that a pair of vertical angles are always congruent.
90 degrees
it depends on the angle. Right angles always have 90 degrees. You can use a protractor to measure the angle
Opposite angles are the angles opposite each other on an x but vertical angles are the angles that are opposite and congruent.
Oh, dude, solving vertical angles is like a walk in the park! You just need to remember that vertical angles are always congruent, which means they have the same measure. So, if you know the measure of one vertical angle, you automatically know the measure of its pair. Just set up an equation and solve for the missing angle measure. Easy peasy!
The Vertical Angles Theorem says that a pair of vertical angles are always congruent.
It can be almost any measure but the important thing to remember is that vertical angles are congruent, so any angle that is vertical to another has the same measurement as the angle it is vertical to.
Vertical angles have the same angle measure. Vertical angles are formed by two intersecting lines that look like an "x". Angles that are across from each other on this "x" are called vertical angles.
90 degrees
It is a right angle, or an angle whose measure is 90 degrees or pi/2 radians.
they should be all 180degrees if i understand what you are saying
which pair of angles in the figure below are vertical angles ?
A reflex angle is one whose measure is greater than 180 degrees but less than 360 degrees. Vertical angles can be reflexive.
A+
it depends on the angle. Right angles always have 90 degrees. You can use a protractor to measure the angle
Opposite angles are the angles opposite each other on an x but vertical angles are the angles that are opposite and congruent.