Question

If ΔABC  ΔPQR under the correspondence ABC ↔ RQP, write all the corresponding

congruent parts of the triangles.​

Answer 1

Answer:

Step-by-step explanation:

Given that ∆ $ABC$ ≅ ∆ $PQR$ and $ABC$ ⟷ $RQP$

• All related triangular sections that make up a congruent triangle are equal.
• As a result, we may state that the corresponding sides and angles of any two congruent triangles are always equal.

i.e., ∠$A$ ⟷ ∠$R$, ∠$B$⟷ ∠$Q$, and ∠$C$ ⟷ ∠$P.$

Also,

$AB$ ⟷ $RQ$, $BC$ ⟷ $QP$, and $AC$ ⟷ $RP$.

• Triangle congruence: Two triangles are said to be congruent if their three corresponding sides and their three corresponding angles are of identical size.
• You can move, flip, twist, and turn these triangles to produce the same effect.
• When relocated, they are parallel to one another.
• The congruence symbol is "≅".
• Mathematics uses the term "congruence" to describe when two figures have similar sizes and shapes.
• In essence, two triangles are congruent if and only if they follow the four congruence rules.
• Finding all six dimensions, though, is crucial.
• As a result, only three of the six variables can be used to evaluate the congruence of triangles.
• Congruent triangles have comparable sides and equivalent angles.
• Congruence is a concept used to describe an object and its mirror image.
• Two things or shapes are considered to be congruent if they may be superimposed on one another.
• Regarding size and shape, they are the same.
• In the context of geometric figures, line segments with the same length and angles with the same measure are congruent.

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