Based on the pumping lemma, if L is regular, then 3k > 1 (V strings w E L, where |w| >k (3x, y, z (w = xyz, |xy| ≤k, ye, and Vq ≥ 0 (xyz is in L)))). The correct statements are: For L = ab* ab, let k = 2 and every string w in L with |w| >k must be pumpable. | For L = ab*ab, let k = 3 and every string w in L with |w| >k must be pumpable. For L = ab* ab, let k = 4 and every string w in L with |w| >k must be pumpable. For L = ab* ab, let k = 5 and every string w in L with |w|> k must be pumpable.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Based on the pumping lemma, if L is regular, then 3k > 1 (strings w E L, where |w|> k (3x,
y,z (w = xyz, |xy| ≤k, ye, and Vq ≥ 0 (xyz is in L)))).
The correct statements are:
For L = ab*ab, let k = 2 and every string w in L with |w|> k must be pumpable.
For L = ab* ab, let k = 3 and every string w in L with |w|> k must be pumpable.
For L = ab*ab, let k = 4 and every string w in L with |w|> k must be pumpable.
For L = ab* ab, let k = 5 and every string w in L with |w| >k must be pumpable.
Transcribed Image Text:Based on the pumping lemma, if L is regular, then 3k > 1 (strings w E L, where |w|> k (3x, y,z (w = xyz, |xy| ≤k, ye, and Vq ≥ 0 (xyz is in L)))). The correct statements are: For L = ab*ab, let k = 2 and every string w in L with |w|> k must be pumpable. For L = ab* ab, let k = 3 and every string w in L with |w|> k must be pumpable. For L = ab*ab, let k = 4 and every string w in L with |w|> k must be pumpable. For L = ab* ab, let k = 5 and every string w in L with |w| >k must be pumpable.
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