the graph shows the square root parent function. which statement best describes the function?

Answer:
Wouldn't it be D?
Step-by-step explanation:
A, B, and C both kinda are wonky and B definitely is wrong.
C is also wrong because it is not decreasing unless you are going backwards, which isn't how functions are supposed to be used.
A is false because it says when x is less than 0 (which isn't on the parent function) then it increases, which isn't possible.
D is your best bet.
The function is always increasing if you look at it.
It looks like it might stop, but will continue forever in a positive direction even though it looks like it would become a straight line eventually.
The function is increasing when x > 0
The graph shows the square root parent function is always increasing.
The parent function of a square root function is y = [tex]\sqrt{x}[/tex] . Its graph shows that both its x and y values can never be negative. This means that the domain and range of y = [tex]\sqrt{x}[/tex] are both (0, infinity).
As we can see from the graph where the value of x increases the value of function also increases or
We can say that for [tex]x_{1} < x_{2}[/tex]
[tex]f(x_{1}) < f(x_{2})[/tex] for ∀ x > 0
Hence for x > 0 the function is increasing.
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