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MCQs on Congruence of Triangles
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MCQs on Congruence of Triangles
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19 Questions

1. If ∆ ABC = ∆ PQR, then ∠A corresponds to
2. ‘Under a given correspondence, two triangles are congruent if the three sides of the one are equal to the three corresponding sides of the other.’ The above is known as
3. ‘Under a given correspondence, two right-angled triangles are congruent if the hypotenuse and a leg of one of the triangles are equal to the hypotenuse and the corresponding leg of the other triangle.’ The above is known as
4. If ∆ ABC= ∆ PQR, then ∠C corresponds to
5. ‘Under a given correspondence, two triangles are congruent if two angles and the side included between them in one of the triangles are equal to the corresponding angles and the side included between them of the other triangle.’ The above is known as
6. The symbol for congruence is
7. ‘Under a given correspondence, two triangles are congruent if two sides and the angle included between them in one of the triangles are equal to the corresponding sides and the angle included between them of the other triangle.’ The above is known as
8. Which congruence criterion do you use in the following?
Congruence of Triangles 23"
9. For two given triangles ABC and PQR, how many matchings are possible?
10. We want to show that ∆ ART = ∆ PEN. We have to use ASA criterion. We have AT = PN, ∠ A = ∠ P. What more we need to show?
11. If ∆ ABC = ∆ PQR, then \(\overline { BC } \) corresponds to
12. We want to show that ∆ ART = ∆ PEN. We have to use SAS criterion. We have ∠ T = ∠ N, RT = EN. What more we need to show?
13. If ∆ ABC = ∆ PQR, then ∠B corresponds to
14. The symbol for correspondence is
15. If ∆ ABC = ∆ PQR, then \(\overline { CA } \) corresponds to
16. We want to show that ∆ ART = ∆ PEN and we have to use SSS criterion. We have AR = PE and RT = EN. What more we need to show?
17. Complete the congruence statement ∆ BCA = ?
Congruence of Triangles 25"
18. If ∆ ABC = ∆ PQR, then \(\overline { AB } \) corresponds to
19. Complete the congruence statement ∆ QRS
Congruence of Triangles 26"

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