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Given : ACDE & BCGF are square on side AC & BC
To Prove : ∆BCD and ∆ACG are congruent
AG =BD
Proof:
angle ACG= angle ACB + angle BCG
=angle ACB +90°
angle BCD=angle ACB + angle ACD
= angle ACB +90°
angle ACG = angle BCD ( by proof)
IN ,∆BCD and ∆ACG
BC=CG (side of same square)
CD=AC (side of same square)
angle ACG = angle BCD ( by proof)
therefore ∆BCD congruent to ∆ ACG by SAS Congruency rule
AG = BD (corresponding parts of congruent ∆ )
Hence proof
To Prove : ∆BCD and ∆ACG are congruent
AG =BD
Proof:
angle ACG= angle ACB + angle BCG
=angle ACB +90°
angle BCD=angle ACB + angle ACD
= angle ACB +90°
angle ACG = angle BCD ( by proof)
IN ,∆BCD and ∆ACG
BC=CG (side of same square)
CD=AC (side of same square)
angle ACG = angle BCD ( by proof)
therefore ∆BCD congruent to ∆ ACG by SAS Congruency rule
AG = BD (corresponding parts of congruent ∆ )
Hence proof
MOSFET01:
any mistake
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