The domain and range of the graph of a logarithmic function are;
- Range; The set of real numbers.
<h3>How can the graph that correctly represents a logarithmic function be selected?</h3>
The basic equation of a logarithmic function can be presented in the form;

Where;
b > 0, and b ≠ 1, given that we have;


The inverse of the logarithmic function is the exponential function presented as follows;

Given that <em>b</em> > 0, we have;

Therefore, the graph of a logarithmic function has only positive x-values
The graph of a logarithmic function is one with a domain and range defined as follows;
Domain; 0 < x < +∞
Range; -∞ < y < +∞, which is the set of real numbers.
The correct option therefore has a domain as <em>x </em>> 0 and range as the set of all real numbers.
Learn more about finding the graphs of logarithmic functions here:
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Answer:
Many reasons
Step-by-step explanation:
Is there an asymptote?
Is there a whole?
Is it a vertical or horizontal line?
What's the specific function?
How much after subtraction
Answer:
A fraction between that is 2311/3740
Step-by-step explanation:
This is because the denominator is simplified into one number and the fraction is taken from there.
Mixed number is a whole number and a fraction in the same number such as
2 2/3