SOLUTION: Decide if the statement is true or false (not always true). For the true statements provide a
proof and for the false statements give a counter example (an example for which the s
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proof and for the false statements give a counter example (an example for which the s
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Question 919413: Decide if the statement is true or false (not always true). For the true statements provide a
proof and for the false statements give a counter example (an example for which the statement is not true).
Your counter examples can be a graph or an algebraic example. Answer by richard1234(7193) (Show Source):