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Understanding of impication sign and 'if, then' structure in simple cases.

", "definition": "random( 'Monday', 'Tuesday', 'Wednesday')", "name": "day2", "templateType": "anything", "group": "Ungrouped variables"}, "OE": {"description": "", "definition": "If (OddEven=1, 'odd', 'even')", "name": "OE", "templateType": "anything", "group": "Ungrouped variables"}, "day1": {"description": "", "definition": "random('Thursday','Friday','Saturday')", "name": "day1", "templateType": "anything", "group": "Ungrouped variables"}, "OddEven": {"description": "", "definition": "Random(0,1)", "name": "OddEven", "templateType": "anything", "group": "Ungrouped variables"}, "a": {"description": "", "definition": "random('n', 'm', 'x', 'y')", "name": "a", "templateType": "anything", "group": "Ungrouped variables"}, "EO": {"description": "", "definition": "If (OddEven =1,'even', 'odd')", "name": "EO", "templateType": "anything", "group": "Ungrouped variables"}}, "tags": [], "variable_groups": [], "statement": "

Decide if these statements are true or false.

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If  the integer $ \\var{a} $ is {OE}, then $ \\var{a}$ + 1  is {EO}.

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True

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False

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If the statements A and B are defined as

\n

A: Today is $ \\var{day1}$

\n

B: Tomorrow is $ \\var{day2}$

\n

then $ A \\Rightarrow B$.

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True

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False

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The mathematical symbol $ \\Rightarrow $ should be read as 'implies that'.

\n

$ A \\Rightarrow B$ means that if $A$ is true then $B$ is forced to be true.

\n

The same idea is involved in the 'if... then' structure. It means that if the first part is true then the second part must be true.

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Implication sign and 'if, then' construction.

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