Question

in three triangle ABC, PQR and XYZ if ABC is congruent to PQR and PQR is congruent to XYZ then ABC is congruent to XYZ. this property is called​

Answer 1

(a) Given that, △PQR is congruent to △XYZ

(a) Given that, △PQR is congruent to △XYZTherefore,

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZ

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZCongruent angles: ∠QPR=∠YXZ, ∠PQR=∠XYZ and ∠PRQ=∠XZY

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZCongruent angles: ∠QPR=∠YXZ, ∠PQR=∠XYZ and ∠PRQ=∠XZY(b) Given that △ABC is congruent to △TUV

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZCongruent angles: ∠QPR=∠YXZ, ∠PQR=∠XYZ and ∠PRQ=∠XZY(b) Given that △ABC is congruent to △TUVTherefore,

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZCongruent angles: ∠QPR=∠YXZ, ∠PQR=∠XYZ and ∠PRQ=∠XZY(b) Given that △ABC is congruent to △TUVTherefore,Congruent sides: AB=TU, BC=UV and AC=TV

(a) Given that, △PQR is congruent to △XYZTherefore,Congruent sides: PQ=XY, QR=YZ and PR=XZCongruent angles: ∠QPR=∠YXZ, ∠PQR=∠XYZ and ∠PRQ=∠XZY(b) Given that △ABC is congruent to △TUVTherefore,Congruent sides: AB=TU, BC=UV and AC=TVCongruent angles: ∠BAC=∠UTV, ∠ABC=∠TUV and ∠BCA=∠UVT

Answer 2

ASSOCIATIVE PROPERTY

Step-by-step explanation: