maths

Asked on January 17, 2020 by **Sohini Adil**

$GH=EFGE=GEHE=GF$

So by $SSS$ criteria

The triangles are congruent.

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Quadrilateral ABCD is a square. X is the mid-point of AB and Y is the mid-point of BC. Hence,$ΔADX≅ΔBAY$

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

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ABCD is a parallelogram. The sides AB and AD are produced to E and F respectively, such that AB = BE and AD = DF.

Hence $ΔBEC≅ΔDCF$.

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

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i) $ΔABC≅ΔAFE$

ii) $ΔACG≅ΔAEG$

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(i) $ΔABD≅ΔACD$

(ii) $ΔABP≅ΔACP$

(ii) $AP$ bisects $∠A$ as wll as $∠D$.

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

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$ar.(ΔAGB)=ar.(ΔAGC)=ar(ΔBGC)=31 ar(ΔABC)$

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Prove that APCQ is a parallelogram

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Prove that :

$AM=AN$

$ΔAMC≅ΔANB$

$BN=CM$

$ΔBMC≅ΔCNB$

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