Yes.
Corresponding angles in similar figures should be the same, not supplementary.
Corresponding and alternate angles
Given a shape as such... ______________________________________ / A=72 B=65 \ \ / \_C=105__________________D=110_______/ (sorta) You take the interior angles that you have and subtract them from 360 to get their supplementary angles, which would be the measure of the outside angles corresponding to the interior angles Measure of <A= 72- so 360- 72=288*; so the measure of the exterior angle corresponding to <A is 288* You can do the same thing for the rest of the angles in the polygon. Hope it helps...
False because although the angles are the same the sides are proportional by ratio to each other.
Congruent angles (or equivalent angles) have the same angle measure.
always
No. Corresponding angles are only equal when the lines crossed by the transversal are parallel.
They have the same measure - they are congruent.
They have the same measure.
Yes they always do have the same degree of measurements
They don't always. When two lines are crossed by another line (called the transversal) the angles in matching corners are called corresponding angles. If the two lines being crossed are parallel lines, then (and only then) the corresponding angles are equal.
They are said to be congruent
They don't always. When two lines are crossed by another line (called the transversal) the angles in matching corners are called corresponding angles. If the two lines being crossed are parallel lines, then (and only then) the corresponding angles are equal.
True
Use the fact that the ratios of corresponding sides is the same, and also that corresponding angles have the same measure.
No. If two angles are congruent they have the same measure. But that measure can be anything.
Yes corresponding angles on the transversal line are equal