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⭐⭐Here is your answer⭐⭐
Given:- ABCD is a parallelogram in which AB produced to E and AD produced to F.
Then to Prove that:- ∆BEC Congruent ∆ DCF.
Proof:- In ∆ BEC and ∆ DCF,
AB = BE ( given)
AB = DC
(both AB will be Cancelled)
BE= DC
<A = <D = 90°
<A = <B = 90°
(both <A will be Cancelled)
<B = <D = 90°
AD = BC
AD = DF
(both AD will be Cancelled)
BC = DF
Now,
BE = DC ( Just proved)
<B = < D = 90° (just proved)
BC = DF ( just proved)
∆ BEC Congruent ∆ DCF ( SAS rule or Side Angle Side rule)
⭐⭐Be Brainly⭐⭐
Given:- ABCD is a parallelogram in which AB produced to E and AD produced to F.
Then to Prove that:- ∆BEC Congruent ∆ DCF.
Proof:- In ∆ BEC and ∆ DCF,
AB = BE ( given)
AB = DC
(both AB will be Cancelled)
BE= DC
<A = <D = 90°
<A = <B = 90°
(both <A will be Cancelled)
<B = <D = 90°
AD = BC
AD = DF
(both AD will be Cancelled)
BC = DF
Now,
BE = DC ( Just proved)
<B = < D = 90° (just proved)
BC = DF ( just proved)
∆ BEC Congruent ∆ DCF ( SAS rule or Side Angle Side rule)
⭐⭐Be Brainly⭐⭐
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