04130 Marks Chaos Fractal and Al 04.16 marks Compare basic fores of choose Similanties (marts (2 Differences 3 marts bul 2)_com bul 0.4.24 maiks) Consider the following flincta starting homaYchapement 1 02 marks] Fill the following table Steps Number of degreetodes 3 Number of degree-des Number of degree radies til the following the Steps 2 Number of Yslapenas Number of edges 04.35 marka Camade the following ANN For X-1 2-2.com W 4:44 marka] The following fury membership function describes the performance product for product with two quality 10-15 performance index value show your calculation . X
Q-4 [20 Marks Chaos, Fractal and AI Q-4.1 [6 marks] Compare basic features of chaos and noise: Similarities [3 marks] (1)_both (2)_both Differences [3 marks] (1) _chaos but noise (2)_chaos but noise Q-4.2 [4 marks] Consider the following fractal starting from a Y-shape motif: = 2 () [2 marks] Fill the following table: 2 3 4 Step g Number of degree-1 nodes Number of degree-2 nodes Number of degree-3 nodes 1 3 0 1 (ii) [2 marks] Fill the following table: 2 3 4 Step g Number of Y-shape motifs Number of edges 1 3
Q-4.3 [5 marks] Consider the following ANN. For X1 = 1 and X2 = 2, compute: Y = f(x) = 2x2 X1 W13=0.5 X3 W14=0.3 W23=0.2 X4 X2 2 Q-4.4 [5 marks] The following fuzzy membership function describes the performance of product x. For a product x with two quality scores X1 = 10 and X2 = 15, evaluate its overall performance index value (show your calculation): Pindex 0.7 0,4 0.1 0 0 10 15 25
04130 Marks Chaos Fractal and Al 04.16 marks Compare basic fores of choose Similanties (marts (2 Differences 3 marts bul
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04130 Marks Chaos Fractal and Al 04.16 marks Compare basic fores of choose Similanties (marts (2 Differences 3 marts bul
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