The transitive property of equality states that:
Aif a = b , then b = a
Bif a = b , then ac = bc
Cif a = b and b = c , then a = c
Dif a = b and c = c , then a + b = b + c
Aif a = b , then b = a
Bif a = b , then ac = bc
Cif a = b and b = c , then a = c
Dif a = b and c = c , then a + b = b + c