Which of the is the inverse of (\f(x) = 5x - 4\)?
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The inverse of a function f(x) is another function g(x) such that
If y= f(x) for a certain variable x within the domain of f,
then x=g(y), i.e., operating the inverse function g on the result of f will provide us the original variable x.
Now, for f(x)= 5x-4, let y= 5x-4 for a certain x
Therefore, x=(y+4)/5
This is the inverse function g, therefore, substituting a generic variable x for y:
g(x)= (x+4)/5is the inverse function
If y= f(x) for a certain variable x within the domain of f,
then x=g(y), i.e., operating the inverse function g on the result of f will provide us the original variable x.
Now, for f(x)= 5x-4, let y= 5x-4 for a certain x
Therefore, x=(y+4)/5
This is the inverse function g, therefore, substituting a generic variable x for y:
g(x)= (x+4)/5is the inverse function
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