Demonstration of Ambiguity in Context-Free Grammars

How can you prove that a context-free grammar is ambiguous?
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What is the practical significance of ambiguity in programming language grammars?
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In the context of ambiguous grammars, what do multiple derivations of the same string demonstrate?
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For the expression 'a + b * c', why might different parse trees lead to different results?
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In the string concatenation grammar S → SS | ab | ba, what does the ambiguity of 'abab' reveal about associativity?
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What makes the dangling else problem particularly challenging in compiler design?
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If a grammar generates the string 'if E then if E then other else other' with two different parse trees, what are the two possible interpretations?
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How would you resolve the ambiguity in the arithmetic expression grammar E → E + E | E * E | (E) | id?
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When comparing two derivations of the same string in an ambiguous grammar, what fundamental property are you observing?
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