The range of the value is given as all sets of real numbers.
What is the range of the value?
We have been given the function f(x)= log2(x-6)
Given that it is a logarithmic function, there would be no definition for any negative numbers.
We have 2(x-6)>0
x-6>0
x is greater than 6
The Domain of f(x) is then given as any real number
The Range of the function is all of the possible values of f(x) after it has been substituted into the given function
i.e. Range of f(x) is therefore the set of all real numbers.
Complete question
What is the range of y=log2(x-6)?
A. all real numbers not equal to 0
B. all real numbers less than 6
C. all real number greater than 6
D. all real numbers
Read more on logarithmic functions here: https://brainly.com/question/9347545
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