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SSS and RHS Rule of Congruence

Criteria for Triangle CongruenceSSS and RHS congruence rules

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Criteria for Triangle Congruence

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SSS and RHS congruence rules

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Related Questions to study

In the alongside diagram, ABCD is a parallelogram in which AP bisects angle A and BQ bisects angle B. 
State whether true or false for the following equation
PQ = CD

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The four triangles formed by joining the midpoints of the sides of a triangle respectively are:

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and are two equal altitudes of a triangle . Using congruence rule, prove that the triangle is isosceles

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State, whether the pairs of triangles given in the following figures are congruent or not:

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In the following pairs of right triangles, the measures of some parts are indicated along side. State by the application of RHS congruence condition which are congruent. State the result in symbolic form.

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Direction (14 - 15) : Study the figure and information given below carefully and answer the following questions.
CF and AE are equal perpendiculars on BD, BF = FE = ED.
ABE is congruent to

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In figure, equal sides have been marked by the same signs.
Can we say ?

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If two angles and a side of a triangle are respectively equal to two angles and a side of the other triangle, then the two triangles are congruent.If true enter 1 else 0.

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In a square ABCD, diagonals meet at O. P is a point on BC such that OB = BP.

State whether the above statement is true or false.

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In the figure, it is given that AE = AD and BD = CE. Prove that is congruent .

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