1. AB = X 2. A + B = X 3. A=X ng Boolean Expr
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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Problem 1.1MA
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Please do only number 1 thank you so much
![### Mechatronics
#### Draw the relay logic for each of the following Boolean Expressions:
1. **AB = X**
2. **A + B = X**
3. **A̅ = X**
4. **ABC = X**
(Note: "A̅" represents the NOT operation, indicating the negation of A).
For the relay logic, diagrams can typically be used to represent how relays and switches would be wired to achieve these Boolean expressions. Here are general descriptions for each:
1. **AB = X**
- This is an AND operation. Both relays A and B must be closed for X to be energized.
2. **A + B = X**
- This is an OR operation. Either relay A or relay B (or both) must be closed for X to be energized.
3. **A̅ = X**
- This represents the NOT operation. If relay A is open (not energized), X will be energized.
4. **ABC = X**
- This is a three-input AND operation. Relays A, B, and C must all be closed for X to be energized.
For precise relay logic drawings, one would typically use ladder logic diagrams common in PLC programming.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa707ac10-329d-44ed-a2d8-7c39812650b2%2F0f000be0-563c-4629-88a9-c4248841fa7d%2Fiu5f1fj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Mechatronics
#### Draw the relay logic for each of the following Boolean Expressions:
1. **AB = X**
2. **A + B = X**
3. **A̅ = X**
4. **ABC = X**
(Note: "A̅" represents the NOT operation, indicating the negation of A).
For the relay logic, diagrams can typically be used to represent how relays and switches would be wired to achieve these Boolean expressions. Here are general descriptions for each:
1. **AB = X**
- This is an AND operation. Both relays A and B must be closed for X to be energized.
2. **A + B = X**
- This is an OR operation. Either relay A or relay B (or both) must be closed for X to be energized.
3. **A̅ = X**
- This represents the NOT operation. If relay A is open (not energized), X will be energized.
4. **ABC = X**
- This is a three-input AND operation. Relays A, B, and C must all be closed for X to be energized.
For precise relay logic drawings, one would typically use ladder logic diagrams common in PLC programming.
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