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Question: In your own words, describe the picture above using AT LEAST 3 sentences.

Type in your answers below on the Padlet board by clicking the "+" button.

Don't forget to write your complete name with your strand and section. ♥

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The meaning of this is when you put imput in the function machine there will always be a one output.

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The picture basically tells that the function machine processes every input to be put as an ordered pair with an output.

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The picture showcase how input and output works in functions. Simply that for every input, there is always an output. Furthermore, they act as an ordered pair.

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The picture simply shows how the function machine processes each input and outputs as a pair that is ordered.

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The input is being processed by the function Machine and turned into output. The output also follows the same amount of balls that was input.

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This function machine illustrates how functions work. It shows how inputs are being processed. As a result, every input has a corresponding output.

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The picture mentioned above shows how the input and output is processed in the function machine. It shows that each input and output has an corresponding pair, which are called ordered pair. And, describes how function works.

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The picture shows that if the input is in the function, it is basicallly together or they stay desame.

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The picture shows that if the input is put together with the function, they basically stay desame as usual.

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The image presented above is a visual illustration to present the idea of what functions are and how they work. It can be said, based on what is presented visually, that a function is comparable to a machine or a system with its own mechanism in which something called an "input" can be placed into it, which then the function or the machine processes into a finish-product we refer to as "output". The idea is then to match up the "input" to the end-result "output" in a matching pair we call "ordered-pair". From this, it can be concluded that since functions involve pairings, there is an association involved too, and where there is an association, there is a relation or relationship; indeed, a function is an example of a mathematical relationship - relationship in a way, because functions are ultimately relations or associations between two or more quantities or "variables", and these variables are correlated to each other (meaning, the value of one quantity will determine the value of another, and when one variable changes, there is also a corresponding change with another variable). One way that distinguishes functions, however, from other kinds of mathematical relationships is that functions adhere strictly to a certain rule or law which dictates "for every input, there is associated exactly one output.", meaning, if functions are machines which processes inputs into outputs, for any individual input the function machine must always spit out a corresponding one output, if otherwise is the case [if there exists more than one output for an input] then the said relationship is strictly not a function. The inverse, however, is not necessary in terms of whether a relationship can be considered a function or not, an output can be associated with multiple or several input values but then still be qualified as a function, provided that the rule, only one output for an input, is satisfied.

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The illustration shows how there can be an output for every input inserted or filled. This shows that there is a process of order for it to be called a function. It won't be considered as a function if an input processes many outputs.

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The image mainly shows a simple presentation of what our lesson, Function, Relations and Evaluating Functions look like. It is basically an easy concept of how the machinery works. To summarize, for every input, there will always be a corresponding output.

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The shows that if there’s an input there will always be an output

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The image shows how the function machine works, that if there is an input there will always be an out.

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The function machine shows that if there is an input there will always be a output.

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This picture shows how input and output works in a function. It shows the procedure of a function. Also shows a relationship of a output into a input.

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The imgae shows the input and output of a function. It also indicates the relationship between the input and the output.

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The picture clearly demonstrates how in a function machine, the number of inputs will have the same value of output as function operates in an input, output manner. In addition, a function machine generates only an output due to its nature. Noting how each input should be independent for it to generate in the function machine.

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The picture is stating that an input always has a specific output and function.

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The picture shows that when there is an input there is a output, it illustrates that every input can be functioned and always has a output or a pair.

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This picture shows how functions work, every input always has an output. The function machine shows that every value you put in, the function will give you a result.

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it shows in the picture that it indicates input and output relationship.

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The illustration shows how the function machine operates in a way that for every input there is a corresponding output. However, we can also observe how the input starts off as colored green before entering the function machine then exiting as another color which is the result. This shows that the function machine modifies/solves the input to give a specific output.

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For every output, there is an assigned input. The function machine helps solve equations and such. The said output is always determined by the input.

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The image indicates how a function machine work or how the input and output works.Each every output always has an input and for every input there will always be an output.Moreover the input and output is a ordered pair

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The picture above illustrates how inputs and outputs are processed in a function machine. It demonstrates that each input is paired with a corresponding output, known as an ordered pair, and explains how the function operates.

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It gives us a clear display of how functions work. The illustration shows that with every input there would always be an output. It shows us that with the help of the function machine the input will always have it's corresponding output.

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The illustration above presents how the relationship between inputs and outputs works.

First, the function machine processes inputs, which later result in outputs.

Interestingly, these inputs and outputs can be distinguished in the picture by the varying shapes or sizes of the elements.

For instance, the smaller element in the input is paired up with the same-sized element in the output, and so on.

In conclusion, the illustration shows us that for every input, there will always be one corresponding output, and that these should be put together to form an ordered pair.

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The image shows that for every input, there is always an output. It means that each input value is equivalent to one output value.

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The picture shows that if there is an input there is also a corresponding output. It also shows how input and output work together.

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The picture depicts a model or function machine which takes inputs then transforms them into outputs with objects going into and coming out of the machine.

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Somebody To You _ Memes tagalog, Filipino funny, Filipino memes

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The picture shows that a function machine takes an input, applies a specific rule the function, and produces an output. The input goes into the machine, the function transforms it, and the result is the output.

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The pictures shows the relationship of both input and output. For every input there is always an output. It also shows that both of them work as a pair.