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In the figure, \( C D=E F \) and \( A B=C E \). Complete the statements to prove that \( A B=D F \).
\( C D+D E=E F+D E \) by the \( \square \) Property of Equality.
\( C E=C D+D E \) and \( D F=E F+D E \) by \( \square \)
\( C E=D F \) by the \( \square \) Property of Equality.
Given, \( A B=C E \) and \( C E=D F \) implies \( A B=D F \) by the \( \square \) Property of Equality.
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