consider the function represented by the equation x-y-4=0. what is the equation written in a function notation, with x the independent variable?
If x is the independent variable then y is the dependent variable so it would be y=something
you take x-y-4=0 and make it so that y is alone on one side
x-y-4=0
Add four to both sides
x-y=4
subtract x
-y=-x+4
divide by -1 and get your answer
y=x-4
Answer:
The equation written in a function notation, with x the independent variable is \(y=x-4\).
Step-by-step explanation:
Consider the provided function represented by the equation x - y - 4 = 0
Now convert the provided equation with x the independent variable.
\(x-y-4=0\)
Add both side by y.
\(x-y-4+y=0+y\)
\(x-4=y\)
The above equation can be written as:
\(y=x-4\)
Now the value of y is deeding on the value of x. Where the value of x is independent variable.
Hence, the equation written in a function notation, with x the independent variable is \(y=x-4\).