If you mean what are the various ways of representing a function? Then I'd suggest you ponder over the definition of a function at first. I think of functions as abstract entities that accept inputs and give a single output for every such input. Going off of this definition, various ways of representing a function are:
1) Explicit formula: This relates the output of a function to the input. i.e it tells you what exactly the function does to the input.
eg. f(x) = x +2 tells you the function adds 2 to the input value.
2) The graph of a function: This gives you a good idea of how the function behaves in it's entire domain (the set of inputs for which the output is defined and real).
3) A table of inputs and outputs.
4) Verbal description of a function
They are simply different ways of representing numbers.
The different methods evolved separately. Also, different ways are sometimes better in different situations.
equation graph words tables
kagaguhan lng ang math :D
It is simply a different way of representing the same information.
They are simply different ways of representing numbers.
The different methods evolved separately. Also, different ways are sometimes better in different situations.
equation graph words tables
kagaguhan lng ang math :D
It is simply a different way of representing the same information.
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They are all different ways of representing numbers.
You can represent an algorithm by three different ways: 1. Pseudo Code 2. Structured flow charts 3. Actual code
famous
You can represent any given function in as many different ways as you want.
A function is a relation where one variable specifies a single value of another variable. Presenting relation and function can be done different ways including verbal, numerical, algebraic, and graphical.
Yes. Different ways of representing the same value.