Congruent Triangles vs. Similar Triangles

1. 1If an acute angle of one right triangle is equal respectively to an acute angle of the other, the two right triangles are [blank_start]similar[blank_end].

   1. Asimilar
   2. Bcongruent
2. 2If two pairs of sides of one triangle are proportional respectively to two pairs of sides of the other, and if the included angle of one triangle is equal respectively to the included angle of the other, the triangles are [blank_start]similar[blank_end].

   1. Asimilar
   2. Bcongruent
3. 3If the legs of one right triangle are proportional to the legs of another, the two right triangles are [blank_start]similar[blank_end].

   1. Asimilar
   2. Bcongruent
4. 4If the sides of one triangle are respectively proportional to the sides of another, the two triangles are [blank_start]similar[blank_end].

   1. Asimilar
   2. Bcongruent
5. 5If two sides and the included angle of one triangle are equal respectively to two sides and the included angle of the other, the two triangles are [blank_start]congruent[blank_end].

   1. Acongruent
   2. Bsimilar
6. 6If the two legs of one right triangle are equal respectively to the two legs of the other right triangle, the two right triangles are [blank_start]congruent[blank_end].

   1. Acongruent
   2. Bsimilar
7. 7If a side and the two adjacent angles of one triangle are equal respectively to a side and the two adjacent angles of the other, the two triangles are [blank_start]congruent[blank_end].

   1. Acongruent
   2. Bsimilar
8. 8If a leg and the adjacent acute angle of one right triangle are equal respectively to a leg and the adjacent acute angle of the other, the two right triangles are [blank_start]congruent[blank_end].

   1. Acongruent
   2. Bsimilar
9. 9If the three sides of one triangle are equal respectively to the three sides of the other, the two triangles are [blank_start]congruent[blank_end].

   1. Acongruent
   2. Bsimilar
10. 10If the hypotenuse and an acute angle of one right triangle are equal respectively to the hypotenuse and an acute angle of the other, the two right triangles are [blank_start]congruent[blank_end].

    1. Acongruent
    2. Bsimilar

11. 11If a leg and either acute angle of one right triangle are equal respectively to a leg and the corresponding acute angle of the other, the two right triangles are [blank_start]congruent[blank_end].

    1. Acongruent
    2. Bsimilar
12. 12If a side and any two angles of one triangle are equal respectively to a corresponding side and two angles of the other, the two triangles are [blank_start]congruent[blank_end].

    1. Acongruent
    2. Bsimilar
13. 13If the three angles of one triangle are equal respectively to the three angles of the other, the two triangles are [blank_start]similar[blank_end].

    1. Asimilar
    2. Bcongruent
14. 14If two angles of one triangle are equal respectively to two angles of another, the two triangles are [blank_start]similar[blank_end].

    1. Asimilar
    2. Bcongruent
15. 15C.S.S.T.P. stands for C[blank_start]orresponding[blank_end] S[blank_start]ides[blank_end] [blank_start]of[blank_end] S[blank_start]imilar[blank_end] T[blank_start]riangles[blank_end] [blank_start]are[blank_end] P[blank_start]roportional[blank_end].

    1. Aorresponding
    2. Bides
    3. Cof
    4. Dimilar
    5. Eriangles
    6. Fare
    7. Groportional
16. 16C.P.C.T.E. stands for C[blank_start]orresponding[blank_end] P[blank_start]arts[blank_end] [blank_start]of[blank_end] C[blank_start]ongruent[blank_end] T[blank_start]riangles[blank_end] [blank_start]are[blank_end] E[blank_start]qual[blank_end].

    1. Aorresponding
    2. Barts
    3. Cof
    4. Dongruent
    5. Eriangles
    6. Fare
    7. Gqual
17. 17C.A.S.T.E. stands for C[blank_start]orresponding[blank_end] A[blank_start]ngles[blank_end] [blank_start]of[blank_end] S[blank_start]imilar[blank_end] T[blank_start]riangles[blank_end] [blank_start]are[blank_end] E[blank_start]qual[blank_end].

    1. Aorresponding
    2. Bngles
    3. Cof
    4. Dimilar
    5. Eriangles
    6. Fare
    7. Gqual
18. 18[blank_start]C.A.S.T.E.[blank_end] is another way to express the definition of similar polygons applied to triangles.

    1. AC.A.S.T.E.
    2. BC.P.C.T.E.
    3. CC.S.S.T.P.
19. 19Which of the following are ways to prove triangles congruent?

    1. AS.A.S.
    2. BS.S.S.
    3. CS.A.A.
    4. DA.S.A.
    5. EL.L.
    6. FL.A.
    7. GH.L.
    8. HH.A.
    9. IS.S.A.
    10. JA.A.A.
20. 20Which of the following are ways to prove triangles similar?

    1. Aa.a.a.
    2. Ba.a.
    3. Crt. ∆ a.
    4. Ds.a.s.
    5. El.l.
    6. Fs.s.s.
    7. Gs.s.a.
    8. Ha.s.a.
    9. Ih.l.
    10. Jl.a.

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:D My best resources (Mathematics) Quiz on Congruent Triangles vs. Similar Triangles, created by Watermelon Pop!! on 13/02/2024.

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