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Let's do this question, which one of the following is not?

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A criterion for congruency of two triangles.

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We have seen that just now, what are the four valid criteria?

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We have Essence's S.

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S Esy and oddities.

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And remember, is it also has A.

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S, which is one and the same right now.

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What is the correct answer?

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You have option B, that is S.

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S E is not a valid criteria and we have seen why that is so right.

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We can construct two triangles that that.

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Two sites and an angle, which is not the included angle, are equal to the two sites and an angle of

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a given triangle, right.

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Therefore, SASE is not a valid criteria to establish congruency of two triangles.

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All right.

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Let's do one more question.

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By which of the following criterion two triangles cannot be proved to be congruent?

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Now, again, which one of these is wrong and says this definitely is a valid criteria it says is a

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valid criteria and ESEA is a valid criteria.

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Now, imagine two equilateral triangles, right?

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You can see that this one is a smaller one.

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This one is a bigger one.

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But all the angles are equal.

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So I can say that these two angles are equal.

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I can say that these two angles are equal and I can say that these two angles are equal.

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But we know that these two triangles are not congruent because if you superimpose this on top of this,

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it will not cover it.

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Exactly.

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Therefore, it is not a valid criteria to check congruency of two triangles.