SSS Congruence Criterion
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Q. Given that □ACBD is a kite. By which congruence criterion are the triangles ACB and ADB congruent?
- SAS
- SSS
- RHS
- ASA
Q. If △PQR ≅ △XYZ by SSS criterion for congruency of triangles, then ____.
- ∠P=∠Y
- ∠P=∠X, ∠Q=∠Y, ∠R=∠Z
- ∠Q=∠Z
- ∠R=∠X
Q.
Prove that diagonals of a rectangle are equal in length.
Q.
In the given figure, if AB = CD and BC = DA, then which of the following is true?
△ABC≅△CDA by SSS postulate
△ABC≅△CDA by SSS postulate
AB // CD
BC // AD
Q. By which congruency criterion, the two triangles in the given figure are congruent?
Q. If two plane figures are congruent then they have
- same shape and same size
- same shape
- same size
- same angle
Q.
If the sides of △ABC are AB = 5 cm, BC = 4 cm and CA = 3 cm, and sides of △PQR are PQ = 4 cm, QR = 3 cm and RP = 5 cm, then _______.
- △ABC≅△QPR
- △ABC≅△PQR
- △ABC≅△PRQ
- △ABC≅△RPQ
Q.
Consider the figure below:
The two triangles are congruent by SAS criterion only.
False
True
Q. By which congruency criterion, the two triangles in the given figure are congruent?
- SAS
- RHS
- SSS
- ASA
Q. In the given figure, O is the centre of the circle. OD is a line bisecting AB at C. Which of the following statements are true?
- △AOC is congruent to △BOC
- △AOC is not congruent to △BOC
- OA = OD = OB
- OC = OB = OA
Q. ABCD is a square. △ACD is congruent to △ACB by _________
- ASA criteria
- RHS criteria
- SAS criteria
- SSS criteria
Q. If AO = CO, OB = OD and BA = DC in the given figure
then, find the angle of △AOB that will correspond to ∠C of △COD is :
then, find the angle of △AOB that will correspond to ∠C of △COD is :
- ∠B
- ∠A
- ∠D
- ∠DOC
Q. Which of the following set is the correct set of corresponding angles for the figure given below?
- ∠PTQ=∠RSQ,
∠TQP=∠SQR,
∠QPT=∠QRS - ∠PTQ=∠RSQ,
∠TQP=∠SRQ,
∠QPT=∠QSR - ∠PTQ=∠RSQ,
∠TQP=∠QSR,
∠QPT=∠SRQ - None of the above
Q.
Using the information given in the figure, find the values of x and y.
x=56°, y=76∘
x=48∘, y=56∘
x=48∘, y=76∘
x=76∘, y=56∘
Q.
The three sides of a triangle are equal to the corresponding three sides of another triangle, then the triangles are congruent by which condition?
SAS
RHS
SSS
ASA
Q. Given AB = 3 cm, AC = 5 cm and ∠B=30∘, ΔABC cannot be uniquely constructed, with AC as base, why?
- The vertex A coincides with the vertex C.
- The vertex B cannot be uniquely located.
- The other two angles are not given.
- Two sides and included angle are given.