Question

A
Think about the process of generating a timetable of your subjects. Based
on this, what will be the Input, Processing and Output?
1. Input
2. Processing
3. Output
e.
B.
Suggest at least three machines as an example from your daily life that
follow the IPO cycle.​

Answer 1

Answer:

Explanation:

1. Atm . We insert our atm card (input) and it checks our pin mumber(proccessing) . If it matches with some it further continues . We write the amount (input) , it automatically counts the money (proccessing) and gives us the amount we require (output)

2.micro oven - we select the power (input) and it process and we get the food which is now hot (output)

3.washing machine - we select the mode (input) it processes and our clothes are washed and we get it automatically washed by the machine (output)

4.Air conditioner - we select the mode (input) , it checks what temperature the mode matches with (proccess) and we get the result as our room cools (output)

5. Fan - we we select the mode (input) , it speeds up (process) and finally it gives us cool air (output)

6. Lock and key - we first insert the key (input) , then turn the key (process) and finnally the lock is opened(output)

7. Calculator - we type a number (input) and then add operation signs (process) and we get the result after adding = sign (output)

8. Hearing sense - when we hear something (input) brain process it and then we can identify what it is (output)

9. Eyesight - when we see something (input) brain process it and we see it(output)

10. Heater - when we set the temperature (input) it checks with which temperature it matches(process) and it starts heating (output)

Answer 2

Answer:

The input–process–output (IPO) model, or input-process-output pattern, is a widely used approach in systems analysis and software engineering for describing the structure of an information processing program or other process. Many introductory programming and systems analysis texts introduce this as the most basic structure for describing a process.[1][2][3][4]

The input–process–output model

Explanation:

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