[PDF] GCOC11: Quadrilateral Proofs - mailjmaporg



Previous PDF Next PDF







Location of Cardinal Points from the ABCD Matrix for the

the nodal points are conjugate points in the object and image space with unity angular magnification The planes normal to the axis that contain the nodal points are called the nodal planes If n1=n2 then the nodal planes coincide with the principle planes The usefulness of the cardinal points is best illustrated with some specific examples



Coordinate Geometry - Brillantmont Mathematics

The diagram shows a rhombus ABCD The points B and D have coordinates (2, 10) and (6, 2) respectively, and A lies on the x-axis The mid-point of BD is M Find, by



33 In the figure below, ABCD is a square Points are chosen

Jan 31, 2014 · 33 In the figure below, ABCD is a square Points are chosen on each pair of adjacent sides of ABCD to form 4 congruent right triangles, as shown below



Thick Lenses and the ABCD Formalism

points where parallel incident rays would intersect converging exiting rays There is a primary (on the front side) and a secondary (on the back side) principle plane These are located a distance h 1 and h 2 from the vertices These distances are positive when the plane is to the right of the vertex



Mid- Year Exam key

Which transformation on quadrilateral ABCD produces an image that does not preserve distance between points in quadrilateral ABCD? B c D reflection across y = x



GSRTB5: Quadrilateral Proofs - JMAP

Regents Exam Questions G SRT B 5: Quadrilateral Proofs Name: _____ www jmap 3 12 In quadrilateral ABCD, AB ≅CD, AB CD, and BFand DE are perpendicular to



GCOC11: Quadrilateral Proofs - mailjmaporg

ID: A 1 G CO C 11: Quadrilateral Proofs Answer Section 1 ANS: 2 REF: 011411ge 2 ANS: Because ABCD is a parallelogram, AD CB and since ABE is a transversal, ∠BAD and



Mid-point and Intercept Theorems 1 In ABC, D is the mid

FRANK Solutions Class 9 Maths Chapter 15 Mid-point and Intercept Theorems = 4 5 cm 3 (a) In ABC, D, E, F are the mid-points of BC, CA and AB respectively Find FE, if



1 OBJECTIVE QUESTIONS and

Chap 9 : Areas of Parallelograms and Triangles www rava in Get all GUIDE and Sample Paper PDFs by whatsapp from +91 89056 29969 Page 61

[PDF] abcd est un tétraèdre i est le milieu de ad

[PDF] abcd est un tétraèdre tel que ab=cd ad=bc ac=bd

[PDF] construire la section du cube par le plan (ijk)

[PDF] pondichery 2017 maths

[PDF] demontrer que le vecteur ce est un vecteur normal au plan ijk

[PDF] géométrie dans l'espace exercices corrigés

[PDF] abcdefgh est un cube i est le milieu de ae

[PDF] soit un cube abcdefgh d arête 1

[PDF] déterminer les coordonnées du point h intersection de la droite d et du plan abc

[PDF] abdos pro pdf

[PDF] programme abdos efficace

[PDF] exercice abdominaux homme sans materiel

[PDF] programme abdominaux homme 1 mois

[PDF] programme musculation abdominaux pdf

[PDF] exercices de gainage musculaire pdf

Regents Exam Questions G.CO.C.11: Quadrilateral Proofs Name: ________________________ www.jmap.org 1

G.CO.C.11: Quadrilateral Proofs

1 In the diagram below of quadrilateral , and

are points on and , respectively, , and .

Which conclusion can be proven?

1) 2) 3) 4)

2 Given: parallelogram , diagonal , and

Prove: m

1m2 3 In parallelogram shown below, diagonals

and intersect at .

Prove:

4 Given: is a parallelogram.

Prove: is a rhombus.

5 Given: Quadrilateral with diagonals

and that bisect each other, and 12

Prove: is an isosceles triangle and is

a right triangle

6 Given: Parallelogram ,

, and

Prove: is a rectangle

ID: A 1

G.CO.C.11: Quadrilateral Proofs

Answer Section

1 ANS: 2 REF: 011411ge

2 ANS:

Because is a parallelogram,

and since is a transversal, and 1 are corresponding angles and congruent. If mm2, then m1m2, using substitution.

REF: 060533b

3 ANS:

Parallelogram , diagonals

and intersect at (given). ; (opposite sides of a parallelogram are parallel). (alternate interior angles formed by parallel lines and a transversal are congruent).

REF: 081528geo

4 ANS:

because opposite sides of a parallelogram are congruent. because of the Isosceles Triangle

Theorem.

because of the transitive property. is a rhombus because all sides are congruent.

REF: 011036ge

5 ANS:

Quadrilateral with diagonals

and that bisect each other, and 12 (given); quadrilateral is a parallelogram (the diagonals of a parallelogram bisect each other); (opposite sides of a parallelogram are parallel);

13 and 24 (alternate interior angles are congruent); 23 and 34

(substitution); is an isosceles triangle (the base angles of an isosceles triangle are congruent);

(the sides of an isosceles triangle are congruent); quadrilateral is a rhombus (a rhombus has consecutive

congruent sides); (the diagonals of a rhombus are perpendicular); is a right angle (perpendicular lines form a right angle); is a right triangle (a right triangle has a right angle).

REF: 061635geo

6 ANS:

Parallelogram ,

, and (given); (opposite sides of a are ); (parts of lines are ); (two lines to the same line are ); is (a quadrilateral with both pairs of opposite sides is a ); is a right ( lines form right s); is a rectangle (a with one right is a rectangle).

REF: 061835geo

quotesdbs_dbs11.pdfusesText_17