Congruent Segments and Angles

$\angle FED\cong\angle FDE$

$\angle E\cong\angle D$

$\angle EFD\cong\angle DFE$

$\overline{EF}\cong\overline{DF}$

$\angle TUV\cong\angle WVU$

$\angle U\cong\angle V$

$\angle FTU\cong\angle GVW$

$\overline{TU}\cong\overline{VW}$

$\angle TRS\cong\angle TUS$

$\angle R\cong\angle U$

$\overline{QR}\cong\overline{VU}$

$\overline{RS}\cong\overline{US}$

$\angle H\cong\angle FGH$

$\angle H\cong\angle G$

$\overline{FH}\cong\overline{FG}$

$\angle GFH\cong\angle HFG$

$\angle VUW\cong\angle YUZ$

$\angle U\cong\angle U$

$\overline{FU}\cong\overline{ZU}$

$\angle WUX\cong\angle XUY$

$\angle SRQ\cong\angle SRT$

$\angle Q\cong\angle T$

$\overline{QP}\cong\overline{TU}$

R is the midpoint of $\overline{QT}$

$\angle ABC\cong\angle ACB$

$\angle B\cong\angle C$

$\overline{BA}\cong\overline{AC}$

A is the midpoint of $\overline{BC}$

$\angle HCG\cong\angle DCE$

$\angle G\cong\angle E$

$\overline{CF}$ bisects $\angle EFG$

G and E are equidistant to F

$\angle VTU\cong\angle XTY$

$\overline{KU}\cong\overline{JY}$

$\overrightarrow{TW}$ bisects $\angle VTX$

U and Y are equidistant to T

$\angle XWV\cong\angle UVW$

$\overline{WX}\cong\overline{VU}$

$\angle W\cong\angle V$

line e and line c are equidistant to line d