The range of a cubic parent function, which is defined as ( f(x) = x^3 ), is all real numbers. This is because as ( x ) approaches positive or negative infinity, ( f(x) ) also approaches positive or negative infinity, respectively. Therefore, the function can take any value from negative to positive infinity. In interval notation, the range is expressed as ( (-\infty, \infty) ).
the range is all real numbers
apex what is the range of the absolute... answer is nonnegative real num...
The domain of the absolute value parent function, ( f(x) = |x| ), is all real numbers, expressed as ( (-\infty, \infty) ). The range is all non-negative real numbers, represented as ( [0, \infty) ), since the absolute value cannot be negative.
A cubic graph!
The parent function for a radical function is ( f(x) = \sqrt{x} ). This function defines the basic shape and behavior of all radical functions, which involve square roots or other roots. It has a domain of ( x \geq 0 ) and a range of ( y \geq 0 ), starting at the origin (0,0) and increasing gradually. Transformations such as vertical and horizontal shifts, stretching, or reflections can be applied to this parent function to create more complex radical functions.
the range is all real numbers
apex what is the range of the absolute... answer is nonnegative real num...
cubic function cubic function
apex what is the range of the absolute... answer is nonnegative real num...
The domain is all real numbers, and the range is nonnegative real numbers (y ≥ 0).
The inverse of the cubic function is the cube root function.
The parent function of the exponential function is ax
A cubic function is a smooth function (differentiable everywhere). It has no vertices anywhere.
Reciprocal parent function
The domain of the absolute value parent function, ( f(x) = |x| ), is all real numbers, expressed as ( (-\infty, \infty) ). The range is all non-negative real numbers, represented as ( [0, \infty) ), since the absolute value cannot be negative.
A cubic graph!
A parent function refers to the simplest function as regards sets of quadratic functions