In the following figure- state the conditions you would use to show that Delta ABC and Delta EDC are congruent-

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We have to find -x394-ABC and -x394-EDC are congruentIn -x394-ACB and -x394-EDC-x2220-ACB-x2220-ECD-vertically opposite angles-CE-AC-given-CB-CD-given-By SAS property-x394-ACB-x2245-x394-EDC-

In the following figure, state the conditions you would use to show that $Δ A B C$ and $Δ E D C$ are congruent.

We have to find $Δ$ ABC and $Δ$ EDC are congruent

In $Δ$ ACB and $Δ$ EDC

$∠ A C B = ∠ E C D$ (vertically opposite angles)

$C E = A C$ (given)

$C B = C D$ (given)
By SAS property.
$Δ A C B ≅ Δ E D C$ .

In the following figure, state the conditions you would use to show that ΔABC and ΔEDC are congruent.

We have to find ΔABC and ΔEDC are congruentIn ΔACB and ΔEDC∠ACB=∠ECD(vertically opposite angles)CE=AC(given)CB=CD(given)By SAS property.ΔACB≅ΔEDC.

In the following figure, state the conditions you would use to show that $Δ A B C$ and $Δ E D C$ are congruent.

We have to find $Δ$ ABC and $Δ$ EDC are congruent

In $Δ$ ACB and $Δ$ EDC

$∠ A C B = ∠ E C D$ (vertically opposite angles)

$C E = A C$ (given)

$C B = C D$ (given)
By SAS property.
$Δ A C B ≅ Δ E D C$ .