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Chapter 2.1-2.6

Across
When you turn a statement into its opposite statement
When you exchange the hypothesis and the conclusion of a statement
The second part of a conditional statement
A "proof" in sentence form
A statement whose "conditional" and "converse" are both true
Reasoning based on patterns
Either true of false
Negate both the hypothesis and the conclusion of a statement
If a=b, then b=a
An example which shows a conjecture to be incorrect
A conclusion based on inductive reasoning
Down
Lists a "statement" and a "justification" for that statement
Negate both the hypothesis and conclusion of the "converse" of a statement
The first part of a conditional statement
If a=b, then "b" can replace "a"
If a=b, then a+c=b+c
If a=b, then a(c) = b(c)
A=A
A statement which you can "prove" true
A convincing argument