the strongest relationship a pair of triangles can have is congruence.
two segments or two angles are congruent when they have the same measures.
congruent triangles have exactly the same size and shape.
If lmn xyz which congruences are true by cpctc: ml=yx ln=yz y=m
ML=YZ ,
T ≈ B TU ≈ BC S ≈ A
Oh, dude, if ABC DEF, then congruences like angle A is congruent to angle D, angle B is congruent to angle E, and side AC is congruent to side DF would be true by CPCTC. It's like a matching game, but with triangles and math rules. So, just remember CPCTC - Corresponding Parts of Congruent Triangles are Congruent!
QR=TU, QS=TV, angleR=angleU, and angleS= angleV
What are congruences
If lmn xyz which congruences are true by cpctc: ml=yx ln=yz y=m
When all the dimensions and angles are identical.
ML=YZ ,
T ≈ B TU ≈ BC S ≈ A
A. KL = ST B. JK= RS E. K =S -2023
Oh, dude, if ABC DEF, then congruences like angle A is congruent to angle D, angle B is congruent to angle E, and side AC is congruent to side DF would be true by CPCTC. It's like a matching game, but with triangles and math rules. So, just remember CPCTC - Corresponding Parts of Congruent Triangles are Congruent!
Ralph Dennison Beetle has written: 'Congruences associated with a one-parameter family of curves'
QR=TU, QS=TV, angleR=angleU, and angleS= angleV
If triangles ABC and DEF are congruent (ABC ≅ DEF), then corresponding parts of the triangles are congruent by the principle of CPCTC (Corresponding Parts of Congruent Triangles are Congruent). This means that segments AB ≅ DE, BC ≅ EF, and AC ≅ DF, as well as angles ∠A ≅ ∠D, ∠B ≅ ∠E, and ∠C ≅ ∠F. All these congruences must be true if the triangles are indeed congruent.
Thomas Gerald Room has written: 'A background (natural, synthetic and algebraic) to geometry' -- subject(s): Geometry, Foundations, Congruences (Geometry)
Chester Henry Yeaton has written: 'Surfaces characterized by certain special properties of their directrix congruences ..' -- subject(s): Representation of Surfaces