Explain how a number can be described in relation to zero.
2 answers:
- Zero is definitely regarded as being a number.
- The question of whether or not zero is a number is not a question about what zero is and what it means; it is a matter of how we choose to define the term “number”, whether we choose to apply the label “number" to the conceptual entity we call zero.
- So the definition of the word “number” is such zero is a number. This makes perfect sense, of course; it would be bizarre if what we call negative numbers were regarded as being numbers, but zero was not.
- In conclusion, then; zero is a number, by definition.
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<h2>Hello!</h2>
The answer is:
To composite functions, we need to evaluate functions in another function(s), for example:
Given f(x) and g(x), if we want to calculate f(x) composite g(x), we need to evaluate g(x) into f(x).
So, we are given the functions:
And we are asked to calculate g(x) composite f(x), and then evaluate "x" to 0, so, calculating we have:
Now that we have the composite function, we need to evaluate "x" equal to 0, so:
Hence, we have that:
Have a nice day!