The range of a function is the set of all possible input values.
The domain of a function determines what values of x you can plug into it whereas the range of a function determines the values that are your results. Therefore, look at the y-axis if you want to determine the range of a function and look at the x-axis if you want to determine the domain.
The domain of the function f (x) = square root of (x - 2) plus 4 is Domain [2, ∞)
point
The range of a function is the set of all possible output values (y-values) that the function can produce based on its domain (input values). It reflects how the function behaves and can vary depending on the function's definition. For example, the range of a quadratic function may be limited to non-negative numbers if it opens upwards, while other functions may have a broader or different range. Understanding the range is crucial for analyzing the behavior of the function graphically and mathematically.
all real numbers
Without the actual function we cannot help you very much.
domain
Domain
The domain of a function is the complete set of possible input values (typically represented as (x)) for which the function is defined. It includes all values that can be substituted into the function without resulting in any mathematical errors, such as division by zero or taking the square root of a negative number. Essentially, the domain encompasses all the valid inputs that yield real outputs for the function.
Domain describes all possible input values.
it is called as co-domain
i think you are missing the word point in the question, and if so, then yes. the domain of a function describes what you can put into it, and since your putting x values into the function, if there is a point that exists at a certain x value, then that x is included in the domain.
No
The domain of a function is simply the x values of the function
No, when the domain repeats it is no longer a function
A linear function is a function, or equation, that when graphed, will form a straight line.
what symbol best describes the asymptote of an exponential function of the form F(x)=bx