domain of f: any real number
domain of g: any real number except x is not equal to zero
domain of fog: any real number except x is not equal to zero
please explain the domain in binary form.
thanks.
To represent the domain of a function in binary form, you need to convert the real numbers into binary numbers.
For the domain of f (any real number), there is no restriction, so you can represent the domain as "all possible binary numbers." In binary form, this would be represented as a string of 1's and 0's of any length.
For the domain of g (any real number except x is not equal to zero), you need to exclude the value of zero. In binary form, zero is represented as "0". Therefore, the domain would be all possible binary numbers except "0".
For the domain of fog (any real number except x is not equal to zero), you need to exclude zero as well. Therefore, the domain of fog would also be represented as all possible binary numbers except "0".
In summary, the domain of f, g, and fog in binary form would be the same: "all possible binary numbers," excluding the binary number representing zero which is "0".