Question
From the diagram given below, which is true for two triangles?
- Triangle ABC is congruent to triangle PQR
- Triangle ABC is congruent to triangle QPR
- Triangle ABC is congruent to triangle QRP
- Triangle ABC is congruent to triangle RPQ
Hint:
As we can see from the diagram that AB ↔ QR, BC ↔ RP and CA ↔ PQ.
The correct answer is: Triangle ABC is congruent to triangle QRP
As we can see from the diagram that AB ↔ QR, BC ↔ RP and CA ↔ PQ.
Therefore we can say that triangle ABC is congruent to triangle PQR.
Related Questions to study
Find the , and
Find the , and
The third side opposite to legs of an isosceles triangle is known as
The third side opposite to legs of an isosceles triangle is known as
If triangles ABC and DEF are similar and AB = 4 cm, DE = 6 cm, EF = 9 cm and FD = 12 cm, the perimeter of triangle is,
We know that , perimeter of a triangle is the sum of all sides of a triangle.
If triangles ABC and DEF are similar and AB = 4 cm, DE = 6 cm, EF = 9 cm and FD = 12 cm, the perimeter of triangle is,
We know that , perimeter of a triangle is the sum of all sides of a triangle.
Given that ∠A = ∠P and AC = PR. Then, which of the following conditions are true for Δ PQR and Δ ABC to be congruent.
Given that ∠A = ∠P and AC = PR. Then, which of the following conditions are true for Δ PQR and Δ ABC to be congruent.
What is the relation between ∠1 and ∠2 if AD = CD?
What is the relation between ∠1 and ∠2 if AD = CD?
From the diagram given below, we can say that ΔABC and ΔPQR are ___________.
Therefore, according to RHS rule, ΔABC and ΔPQR are congruent.
From the diagram given below, we can say that ΔABC and ΔPQR are ___________.
Therefore, according to RHS rule, ΔABC and ΔPQR are congruent.
Find the value of x.
Find the value of x.
The angle formed using two legs of an isosceles triangle is called the ___________.
The angle formed using two legs of an isosceles triangle is called the ___________.
Find the type of the ∆ ABC if angles B and C are equal
Since the three sides are equal therefore the three angles, opposite to the equal sides, are equal in measure. Therefore, it is also called an equiangular triangle, where each angle measure 60 degrees.
Find the type of the ∆ ABC if angles B and C are equal
Since the three sides are equal therefore the three angles, opposite to the equal sides, are equal in measure. Therefore, it is also called an equiangular triangle, where each angle measure 60 degrees.