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Let G = (V, T, S, P) be a context-free grammar such that every one of its productions is of the form A ? ?, with |?| = k > 1. The derivation tree for any string W ? L (G) has a height such that

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1.
Which of the following language(s) generates more than one parse tree for a string ?

L1 = {a^nb^mc^md^n ? {a, b, c, d}* | n, m ? 0} 
      ? {a^nb^nc^md^m ? {a, b, c, d}* | n, m ? 0} 

L2 = {a^nb^mc^m ? {a, b, c}* | n, m ? 0} 
      ? {a^nb^nc^m ? {a, b, c}* | n, m ? 0}

L3 = {a^nb^mc^p ? {a, b, c}* | n ? m; n, m ? 0} 
      ? {a^nb^mc^p ? {a, b, c}* | m ? p; n, m ? 0}
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2.
Are ambiguous grammar context free?
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3.
Which of the following statement is false?
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4.
Reverse of a DFA can be formed by----
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5.
Which of the following statement is false?
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