Respuesta :
For this case we have the following functions:
y = square root of x
f (x) = square root of x
Rewriting the functions we have:
[tex]y = x ^ {(1/2)} f (x) = x ^ {(1/2)}[/tex]
We observed that:
The functions are exactly the same.
The difference is that when writing f (x) we know that the function depends on x.
When writing the letter y, we have two variables:
y: dependent variable.
x: independent variable.
y = square root of x
f (x) = square root of x
Rewriting the functions we have:
[tex]y = x ^ {(1/2)} f (x) = x ^ {(1/2)}[/tex]
We observed that:
The functions are exactly the same.
The difference is that when writing f (x) we know that the function depends on x.
When writing the letter y, we have two variables:
y: dependent variable.
x: independent variable.
Answer:
Step-by-step explanation:
Given are two functions
[tex]y=\sqrt{x} :\\f(x) =\sqrt{x}[/tex]
We have to compare and contrast these two functions.
On comparing we have both are the same.
FIrst one is written as y = form while second function is written as function of x
Sometimes we use y and sometimes we use f(x) in practice.
In both the cases, x is the independent variable and normally marked on x axis and y or f(x) the dependent variable marked on vertical y axis.