Respuesta :
m can be any positive real number.
Explanation:
From f(x) = √(mx) ; if x is posive m has to be positive; if x is negative m has to be negative; if x is cero m can have any value, and the range will always be 0 or positve
From g(x) = m √x; x can only be 0 or positive and the range will have the sign of m.
Given we concluded that the range of f(x) can only be 0 or positive, then me can only be 0 or positive.
Explanation:
From f(x) = √(mx) ; if x is posive m has to be positive; if x is negative m has to be negative; if x is cero m can have any value, and the range will always be 0 or positve
From g(x) = m √x; x can only be 0 or positive and the range will have the sign of m.
Given we concluded that the range of f(x) can only be 0 or positive, then me can only be 0 or positive.
The range of the f(x) same as g(x).
f(x) = [tex]\sqrt{mx}[/tex]
g(x) = [tex]m\sqrt{x}[/tex]
The range of the function to determined.
What is the range?
The range is defined as in function for every x in the domain has a certain y in the set this set is called range.
Here, f(x) = [tex]\sqrt{mx}[/tex]
g(x) = [tex]m\sqrt{x}[/tex]
f(x) ≠g(x)
Range of f(x) is (0, ∞),
Range of g(x) is (0, ∞).
Thus, the range of the f(x) same as g(x).
Learn more about range here:
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