Question

complete the flow proof. complete parts a. through d.
given: \\( \overline { h j } \cong \overline { g p } , \overline { j p } \cong \overline { g h } \\)
prove: \\( \triangle h j p \cong \triangle p g h \\)
\\( \overline { h j } \cong \overline { g p } \\)
\\( \overline { j p } \cong \overline { g h } \\)
\\( \overline { p h } \cong \overline { p h } \\)
given
a. \\( \square \\)
b. \\( \square \\)
c. \\( \square \\)
d. \\( \square \\)
sss

Explanation:

Step1: Identify the reason for \(\overline{JP}\cong\overline{GH}\)

Given

Step2: Identify the reason for \(\overline{PH}\cong\overline{PH}\)

Reflexive Property of Congruence (a segment is congruent to itself)

Step3: Identify the triangles in the SSS (Side - Side - Side) congruence

\(\triangle HJP\) and \(\triangle PGH\)

Answer:

a. Given
b. Reflexive Property of Congruence
c. \(\triangle HJP\)
d. \(\triangle PGH\)