maths

$AD=EF,DE=AF$ and $DF=DF$

$∴ΔADF≅ΔEFD$

Similarly, we can also prove that the other triangles are also congruent.

$∴ΔADF≅ΔEFD$

Similarly, we can also prove that the other triangles are also congruent.

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$∠BOP=3∠COP$

State whether the above statement is true or false.

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In the parallelogram ABCD, the angles A and C are obtuse. Points X and Y are taken on the diagonal BD such that the angles XAD and YCB are right angles.

Prove that: XA = YC.

**State whether the above statement is true or false.**

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(i) $△ABD≅△ACD$

(ii) $△ABP≅△ACP$

(iii) $AP$ bisects $∠A$ as well as $△D$.

(iv) $AP$ is the perpendicular bisector of $BC$.

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If two triangles are equal in area, they are congruent.

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