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Finite State Machine (FSM) Design for Binary Sequences Recognition

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Develop FSM to detect either 1101 or 1110 in Problem 1 and 0011, 1100, 001, or 11 in Problem 2. Implement state transitions and outputs based on the given binary sequences. Optimize the FSM design for efficient pattern recognition. Complete the projects by analyzing the required inputs and defining appropriate states for each sequence.

Finite State Machine (FSM) Design for Binary Sequences Recognition

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Presentation Transcript

Problem 1 • Design FSM to recognize 1101 or 1110.
Problem 2 • Design FSM to recognize 0011, 1100, 001 or 11.

Problem 1

Problem 1. DNA Polymerase – a protein complex that copies DNA to DNA RNA Polymerase – a protein complex that copies DNA to RNA Spliceosome – a protein/RNA complex that removes introns from pre-mRNA Ribosome – a protein/RNA complex that translates mRNA codons to amino acids, making proteins

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Problem 1

Problem 1. The acute angle is on the far right. The obtuse angle is not next to the acute angle or the right angle. Problem 2. The right angle is only next to the straight angle. The acute angle is second from left. Problem 3. The obtuse angle is not on an end.

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PROBLEM 1

PROBLEM 1. Module 13.

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PROBLEM-1

PROBLEM-1. State of stress at a p oin t is represented by the element shown. Determine the state of stress at the p oin t on another element orientated 30  clockwise from the position shown. PROBLEM-1. PROBLEM-1. PROBLEM-2.

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Problem # 1

3 μ C 40g. 3 μ C 40g. 50cm. Problem # 1 Two 40 gram masses each with a charge of 3 μ C are placed 50cm apart. Compare the gravitational force between the two masses to the electric force between the two masses. (Ignore the force of the earth on the two masses).

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Problem 1

Problem 1. Consider the following pedigree for a rare human muscle disease A. What unusual feature distinguishes this pedigree? B. Where in the cell do you think the mutant DNA resides that is responsible for the phenotype. Answer Problem 1.

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PROBLEM-1

P 2 = 8 kN. P 1 = 5 kN. C. B. A. D. 2 m. 2 m. 2 m. 6 m. P 2 = 8 kN. P 1 = 5 kN. B. C. A. D. D y (6) – P 2 (4) – P 1 (2) = 0. A y. D y. 2 m. 2 m. 2 m. D y = (32 + 10)/6 = 7 kN. A y – P 1 – P 2 + D y = 0. A y = P 1 + P 2 – D y = 6 kN. PROBLEM-1.

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Problem 1

Problem 1. Among 4.5 million births in one population during a period of 40 years, 41 children diagnosed with the autosomal dominant condition aniridia were born to normal parents

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Problem #1

Problem #1. The following table shows total output (in tax returns completed per day) of the accounting firm of Hoodwink and Finagle: a. Calculate the marginal product of each accountant. b. Over what range of employment do you see increasing returns to labor?

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Problem 1

Problem 1. 1. II. I. 4. 2. 3. IV. 5. III. 7. 6. R I = 1 – (1-R 1 )(1-R 2 )(1-R 3 ) R II = R 1 * R 4 R III = 1 – (1-R 5 )(1-R 6 ) R IV = R III * R 7 R S = 1 – (1-R II )(1-R IV ).

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1. Problem

1. Problem. Many archived two-sided manuscript documents suffer from bleed-through; Bleed-through can be effectively removed offline using image-processing algorithms; A remotely located researcher may want to access both original and corrected versions of a document;

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Problem #1

Problem #1. You are on a new Seawolf class submarine with the sonar system and the environment described below. Calculate the max range for detecting another submerged submarine given the following for both the noise-limited and reverberation-limited cases: Environmental Data c = 1500 m/s,

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Problem 1

Problem 1. Find the exact value of cos 15° by using 15° = 60° − 45° Once again, we use the 30°-60° and 45°-45° triangles to find the exact value. cos 15 ° = cos ( 60° − 45°) = cos 60 ° cos 45 ° + sin 60 ° sin 45 °=. Problem 2.

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Problem 1

Problem 1. Defining Netlist Snarl Factor. Blocks (e.g. AND,OR). Netlist == Graph. Wires. B. D. G. A. Outputs. E. Inputs. C. F. H. B. D. G. B. D. G. A. F. A. F. C. E. H. C. E. H. Some Background. NB: Netlists are big ! &gt; 4e7 blocks. Placement. Routing.

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Problem 1

Problem 1. A monopolist has a demand function and a cost function given by the following table. How many should he produce? And what price should he sell it? And what will be his profits?. Problem 1.

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PROBLEM-1

PROBLEM-1. A composite A-36 steel bar shown in the figure has 2 segments, AB and BC . Cross-sectional area of AB is 500 mm 2 and BC is 400 mm 2 . The Young’s modulus of the steel bar is 210 GPa. The bar is subjected to an axial force P = 20 kN. Determine:

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Problem 1

Problem 1. Problem 1 - Is it relevant?. Charles: “I would not have voted ‘Yes.’” Charles: “Alice told me that she would not have voted ‘Yes.’” Document: “Another recipient had a GPA of 2.8.” Tom: “Dan said ‘Committee chair is a pathological liar.’”. Problem # 1(a).

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Problem 1

Problem 1. threeRLC_segs.cir – parametric circuit. The current flowing through the voltage source (simulation of the original circuit). SPICE synthesis – VFIT+DEM. Simulation of the synthetized circuit. Problem 2 – pb118-100segRC. Simulation of the original circuit in Romworkbench.

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Problem 1

Problem 1. Design FSM to recognize 1101 or 1110. 1. 0. 0. 0. 0. “ ” 0. “1” 0. “11” 0. “110” 0. “1101” 1. 1. 1. 0. 1. Reset. 1. 1. “111” 0. “1110” 1. 0. 1. 0. Problem 2. Design FSM to recognize 0011, 1100, 001 or 11. 1. 1. “ ” 0. “1” 0. “11” 1. “110” 0.

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Problem 1

I. AA. BB. CC. DD. II. CD. AB. III. BC. AD. BD. AC. BC. AC. BD. AD. BC. AC. Problem 1. Consider the family pedigree below to the right. a. Which marker is tracking with the disease b. Calculate the lod score for this marker

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Problem 1

Problem 1. 3 peaks (8 C) means considerable symmetry peak at 83 ppm is likely C bonded to O. HRMS gives a mass of 130.1358 which corresponds to C8H18O. IR shows peaks at 2900 and 1060 cm-1. IR indicates only C-O stretch at 1060 cm -1. Problem 2. 6 peaks (6 C) means no symmetry

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Problem 1

Problem 1.

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