McGraw Hill Integrated II, 2012
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McGraw Hill Integrated II, 2012 View details
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Exercise 18 Page 467

An indirect proof starts with the assumption that the statement we are tying to prove is not true.

m∠ M ≤ m ∠ N

An indirect proof starts with the assumption that the statement we are trying to prove is not true. In this case, the statement is that m ∠ M is greater than m ∠ N.

m∠ M > m ∠ N The negation of this statement will give us the necessary assumption. Assumption: m∠ M ≤ m ∠ N