(n-2)180
Polygon Sum conjecture
Trapezoid Consecutive Angles conjecture
The consecutive angles between the bases are supplementary.
Exterior Angles conjecture
If you add all exterior angles they equal 360 degrees.
Kite Angle Conjecture
The non-vertex angles are congruent.
Parallelogram Opposite Angles Conjecture
The opposite angles of parallelogram are congruent.
180(n-2)/n
Equiangular Sum conjcture
Isosceles Trapezoid Conjecture.
The base angles of an isosceles trapezoid are congruent.
Triangle Midseg. Conjecture
The midseg. of a triangle is parallel to the 3rd side and is half of it.
Kite Diagonal Conjecture
The diagonals of a kite are perpendicular.
Parallelogram Consecutive Angles Conjecture
The consecutive angles are supplementary.
All angles add up to _____ equation
(n-2)180
Isosceles Trapezoid Diagonals conjecture
The diagonals of an isosceles trapezoid are congruent.
Trapezoid Midseg. Conjecture
The midseg. is parallel to the base and equal in length to the average length of the bases.
Kite Diagonal Bisector Conjecture
The diagonal connecting the vertex angles of a kite is the perp. bisector of the other diagonal.
Parallelogram Opposite Sides Conjecture
The opposite sides are congruent.
Every angle has to be congruent
Equiangular Sum conjecture
links symmetry to angles, claiming that equal legs force the base angles to match
isosceles trapezoid conjecture
Three Midseg. Conjecture
The 3 midseg. divide into four congruent triangles. If you connect the 3 midseg. you get four triangles
Kite Angle Bisector Conjecture
The vertex angles of a kite are bisected by the line of symmetry/diagonal.
Parallelogram Diagonals Conjecture
The diagonals are bisectors of eachother.
In any equiangular polygon, the sum of perp. distances from interior point to the sides never changes.
Polygon Sum Conjecture or Equiangular sum conjecture
the diagonals of a perfectly symmetric trapezoid will share the same length.
isosceles trapezoid diagonals conjecture
A quadrilateral has exactly one pair of parallel sides, certain midseg. and diagonal relationships will behave predictably like a weighted average of bases
trapezoid midseg. conjecture
One diagonal bisects the other at a right angle
kite diagonals conjecture
Rhombus Diagonals Conjecture
The diagonals of a rhombus are perp. and they bisect eachother