A diagonal of a parallelogram divides it into 2 congruent triangles. Prove.
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Given : ABCD is a parallelogram
To prove : ΔACD ≡ ΔACB
proof: In ΔACD and ΔACB
AB = DC( opposite sides of a parallelogram are equal.)
AC = AC(common)
AD = CB (opposite sides of a parallelogram are equal.)
∴ ΔACD ≡ ΔACB
so AC is the diagonal which divides the parallelogram in two congruent part
To prove : ΔACD ≡ ΔACB
proof: In ΔACD and ΔACB
AB = DC( opposite sides of a parallelogram are equal.)
AC = AC(common)
AD = CB (opposite sides of a parallelogram are equal.)
∴ ΔACD ≡ ΔACB
so AC is the diagonal which divides the parallelogram in two congruent part
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