postulate1-3–given AB and a # r between 0 and 180, there is exactly one ray w/ endpoint A,extending on each side ofAB, such that the postulate1-4–if r is in the interior of pqs,then Mpqr+Mrqs=Mpqs.if Mpqr+Mrqs then R is in thr interior of angle pqs postulate 2-2–through any 3 points not on the same line there is exactly one plane law of detachment–if P–*Q is a true conditional and P is true,then Q is true law of syllogism–if P–*Q and Q–*R are true conditionals,then P–*R is also true theorem2-1–congruence of segments is reflexive,symmetric and transitive theorem2-2–if 2 angles form a linear pair, then they r supplementary angles theorem2-3–congruence of angles is reflexive,symmetric,and transitive theorem2-4–angles supplementary to the same angle or to the congruent angles r congruent theorem2-5–angles complementary to the same angle or to congruent angles r congruent theorem2-6–all right angles r congruent theorem2-7–vertical angles r congruent theorem2-8–perpindicular lines intersect to form 4 right angles skew lines-2 lines r skew if they don?t intersect and r not in the samn plane postulate3-1– if 2 // lines r cut by a transversal,then each pair of corresponding angles is congruent theorem3-1–if 2 // lines r cut by a transversal,then each pair of alternate interior angles in congruent theorem3-2–if 2 // lines r cut by a transversal,then each pair of consec.
The Term Paper on Sided Polygon Angle Line Set
... regions and has no holes Postulate - a statement assumed to be true without proof; see theorem Preimage - the original object ... interior Regular polygon - a convex polygon whose angles and sides are all congruent Regular pyramid - a pyramid whose base is ... the statement is true Interior angles - angles between two lines cut by a transversal; see exterior angles Interior of an angle - the convex ...
int. angles is supp. theorem3-3–if 2 // lines r cut by a transversal,then each pair of alternate ext. angles is congruent theorem3-4–in a plane,if a line is perp. to 1 of 2 // lines,then it is perp. to the other postulate3-4–2 nonvertical lines have the same slope if and only if they r //. postulate3-5–2 nonvertical lines r perp. if and only if the product of their slopes is -1 theorem4-3–the measure of an exterior angle of a triangle is equal to the sum of the measures of the 2 remote interior angles CPCTC- 2 triangles r congruent if and only if their corresponding parts r congruent theorem4-4–congruence of triangles is reflexive,transitive and symmetric theorem4-6–if 2 sides of a triangle r congruent,then the angles opp. the sides r congruent theorem4-7–if 2 angles of a triangle r congruent,then the sides opp. those angles r congruent theorem4-3–a triangle is equilateral if and only if it is equiangular theorem5-1 a point on the perp. bisector of a seg. is equidistant from the endpoints of the seg. theorem5-2–a point equidistant from the endpoints of a seg. lies in the perp. bisector of the seg. theorem5-3–a point on the bisector of an angle is equidistant from the sides of the angle theorem5-4–a point in the interior of or on an angle and equidistant from the sides of an angle lies on the bisector of the angle theorem5-5–if the legs of 1 rt.
triangle r congruent to the corr. legs of another rt. triangle, then the triangles r congruent theorem5-6–if the hypotenuse and an acute angle of 1 rt. triangle r congruent to the hyp. and corr. acute angle of another rt. triangle,then theorem5-9–if 1 side of a triangle is longer than the other side,then the angle opp. the longer side is greater than the angle opp. the shorter theorem5-11–the perp.seg. froma point to a line is ythe shortest seg. from the point to the line theorem5-12–the sum of the lenghts of any 2 sides of a triangle is greater than the lenght of the third side theorem6-1–opp. sides and angles of a parallelogram r congruent theorem6-4–the diagonals of a parallelogram bisect each other theorem6-5–if both pairs of opp. sides of a quad. r congruent,the the quad is a parallelogram theorem6-6–if 1 pair of opp. sides of a quad. r both parallel and congruent, then the quad. is a parallelogram theorem6-7–if the diagonals of a quad. bisect each other,then the quad. is a parallelogram theorem6-8–if both pairs of opp. angles in a quad r congruent,then the quad is a parallelogram theorem6-9–if a paralellogram is a rectangle then its diagonals r congruent theorem6-10–the diagonals of a rhombus r perp. theorem6-11–each diagonal of a rhombus bisects a pair of opp. angles theorem6-12–both pairs of base angles of an isoceles trapezoid r congruent theorem6-13–the diagonals of an isoceles trapezoid r congrient theorem6-14–the mediand of a trapezoid is parallel to the bases and its measure is one half the sum of the measures of the bases
The Essay on The Side Effects Of Breast Implants
In the 1970s women began to look for different options other than padding their bra to get a more voluptuous look. The 70s were an age of a new form of cosmetic surgery called breast implants. These implants became a popular alternative to padding. Serious side effects can result in implants and women should be well aware of these health risks before making a final decision. When you first look ...
