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151. In the given figure, if AB = DC, ∠ABD = ∠CDB, which congruence rule would you apply to prove ∆ABD ≅ ∆CDB?

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152. Among the following which is not a criteria for congruence of two triangles?

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153. In ∆PQR, PE is the perpendicular bisector of ∠QPR, then:

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AC = PQ

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155. In ∆PQR, if ∠R > ∠Q, then:

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156. In two triangles ABC and DEF, ∠A = ∠D, ∠B = ∠E and AB = EF, then are the two triangles congruent? If yes, by which congruency rule?

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157. In ∆ABC, ∠A = 100°, ∠B = 30° and ∠C = 50° then:

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158. Two sides of a triangle are of lengths 7 cm and 3.5 cm. The length of the third side of the triangle cannot be:

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159.

Which congruence rule is used to show ∆ACB ≅ ∆ADB?

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160. Two sides of a triangle are 5 cm and 1.5 cm. The length of the third side can not be:

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