Question: Given: /bar (PQ)|(| |)/( b)ar (ST)(;)/(b)ar (PR)~()/(b) | =ar (RT) Prove: /_(/)PQR~()/(_(/))=TSR Statements Reasons /bar (PQ)|(| |)/( b)ar (ST)(;)/(b)ar (PR)~()/(b) | =ar (RT)

Given:\

/bar (PQ)|(|

|)/(

b)ar (ST)(;)/(b)ar (PR)~()/(b)

|

=ar (RT)

\ Prove:

/_(/)PQR~()/(_(/))=TSR

\ Statements\ Reasons\

/bar (PQ)|(|

|)/(

b)ar (ST)(;)/(b)ar (PR)~()/(b)

|

=ar (RT)

1. Given\

/_(R)TS~()/(_(R))=PQ

\ (hint

/bar (TP)

is a transversal)\

/_(T)SR~()/(_(R))=QP

\ hint

/bar (SQ)

is a transversal)\

/_(/)PQR()/(_(/))TSR

\

\\\\Delta
Given:\ /bar (PQ)|(||)/( b)ar (ST)(;)/(b)ar (PR)~()/(b)| =ar (RT)\ Prove: /_(/)PQR~()/(_(/))=TSR\ Statements\

Given: PQST;PRRT Prove: PQRTS1 Statements Reas 1. PQST;PRRT1 2. RTSRPQ 2. 3. TSRRQP 3. 4. PORTSR

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