ABEKA PLANE GEOMETRY TEST 2, Exams of Advanced Education

ABEKA PLANE GEOMETRY TEST 2024

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2024/2025

Available from 10/22/2024

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ABEKA PLANE GEOMETRY TEST 2
false - the whole is greater than the sum of all its parts
true - all right angles are equal
false - two angles that are complementary to the same angle or equal angles are
supplementary to each other
true - a quantity may be substituted for its equal in any process
false - two straight lines can intersect in several points at one time
false - if the sum of two adjacent angles is a straight angle then they are complementary
angles
false - the sum of two sides of a triangle is less than the third side
false - the sum of all the angles about a given point is a traight angle
true - two right triangles are congruent if the two legs of one triangle are equal
respectively to the two legs of the other triangle
false - CPCTE can be used as a reason for why two triangles are congruent
false - the eye is a calid means for testing the truth of a construction
true - a diameter of a circle is also a chord
corollary - a geometric statement that is easily deduced from a theorem
analysis - a pre proof planning of how a complete a proof
theorem - a geometric statement that is not self evident but proven by a chain of
reasoning
construction - a figure that satisfies given conditions and is drawn without instruments of
measurement
postulate - a geometric statement that is accepted without proof to be true
diameter - a radius of a circle is equal to half the length of the
auxiliary - added lines in a diagram used to aid in solving proofs are called
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ABEKA PLANE GEOMETRY TEST 2

false - the whole is greater than the sum of all its parts true - all right angles are equal false - two angles that are complementary to the same angle or equal angles are supplementary to each other true - a quantity may be substituted for its equal in any process false - two straight lines can intersect in several points at one time false - if the sum of two adjacent angles is a straight angle then they are complementary angles false - the sum of two sides of a triangle is less than the third side false - the sum of all the angles about a given point is a traight angle true - two right triangles are congruent if the two legs of one triangle are equal respectively to the two legs of the other triangle false - CPCTE can be used as a reason for why two triangles are congruent false - the eye is a calid means for testing the truth of a construction true - a diameter of a circle is also a chord corollary - a geometric statement that is easily deduced from a theorem analysis - a pre proof planning of how a complete a proof theorem - a geometric statement that is not self evident but proven by a chain of reasoning construction - a figure that satisfies given conditions and is drawn without instruments of measurement postulate - a geometric statement that is accepted without proof to be true diameter - a radius of a circle is equal to half the length of the auxiliary - added lines in a diagram used to aid in solving proofs are called

quadrant - the arc that represents one quarter of a circle is a a straight angle - the sum of all the angles about a point on one side of a straight line proof or demonstration - the process of reasoning that establishes the truth of a theorem or the correctness of a construction is called a point - a line can be bisected by but one congruent - two geometric figures that have the same shape and size are a straight line - the shortest line that can be drawn between two points is vertical of opposite - any two straight lines intersect to form equal compass - the instrument used for drawing circles is the corresponding - in two congruent figures the equal parts are called AB=JK BC=KL CA=LJ - If Tri ABC is congruent to Tri JKL list the three pairs of equal angles Angle CAB = Angle FEG Angle ABC = Angle EGF Angle BCA = Angle GFE - If Tri CAB = Tri FEG list the three pairs of equal angles If equals are added to equals the sums are equal - Given: AB=DE BC=EF Prove: AC=DF if equals are subtracted from equals the remainders are equal - Given: AB=AC DB=EC Proven: AD= AE the whole is equal to the sum of all its parts - Given: Angle 1 and Angle 2 and Angle 3 Prove: Angle ABC = Angle 1+ Angle 2+ Angle 3 quantities that are equal to the same quantity or equal quantities are equal to each other

  • Given: AB= AD DC=AD Prove: AB=DC Doubles of equals are equal - Given: (all r angles) BCF=EDA ACF=FDA Prove: Angle 1= Angle 2 Quantites that are equal to the same quantity or equal quantities are equal to each other
  • Given: AC=BC BC=BA Prove: AC=BA