2.5 | Fuzzy Membership functions | Types | with example
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2.5 | Fuzzy Membership functions | Types | with example
In this, Fuzzy sets explain with Membership function contain their membership value also how Fuzzy Logic is work is given with different membership function with discrete value and membership function with continuous value. Also given different fuzzy terminology which is features of membership function alpha cut, Strong alpha cut, Bandwidth ...
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SOLVED: Q3. Two fuzzy sets A and B are represented by the membership functions shown in Figure below. Sketch the membership functions of the following fuzzy set relations:(a) A ∪ B; (b) A ∩ B; (c) ¬A; (d) A = B.In (a) and (b), assume that A and B are defined in the same universe X, and in (d), assume that B is defined in another universe Y. Both universes are subsets of the real line R. (08 points) [CLO 1]P(Ax)U(Aly)1.01.0
SOLVED: Q3. Two fuzzy sets A and B are represented by the membership functions shown in Figure below. Sketch the membership functions of the following fuzzy set relations:(a) A ∪ B; (b) A ∩ B; (c) ¬A; (d) A = B.In (a) and (b), assume that A and B are defined in the same universe X, and in (d), assume that B is defined in another universe Y. Both universes are subsets of the real line R. (08 points) [CLO 1]P(Ax)U(Aly)1.01.0
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SOLVED: Q3. Two fuzzy sets A and B are represented by the membership functions shown in Figure below. Sketch the membership functions of the following fuzzy set relations:(a) A ∪ B; (b) A ∩ B; (c) ¬A; (d) A = B.In (a) and (b), assume that A and B are defined in the same universe X, and in (d), assume that B is defined in another universe Y. Both universes are subsets of the real line R. (08 points) [CLO 1]P(Ax)U(Aly)1.01.0
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