Geometry, reasoning and conditional statements

reasoning based on patterns

conclusion reached using inductive reasoning

an example that shows a conjecture is false

an if-then statement p-q

is part(p) following if

part (q) following then

weather conditional statement is true or false

opposite of a statement

exchange the hypothesis and the conclusion

negate both parts of the statement

negate hypo and con pf converse

if and only if

If a conditional is true and its hypothesis is true, then its conclusion is true.

If a=b, then a+c=b+c

a=a

if a=b, then b=a

If a=b and b=c, then a=c

If a=b, then a may be replaced by b

a(b + c) = ab + ac