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What is the domain of a logistic function?
all real numbers
What is a logistic function or curve?
A logistic function or curve is a mathematical function having an S shape, known as sigmoid curve. The name was given by Pierre Francois Verhulst in either the year of 1844 or 1845.
What is the parent function for the exponential function?
The parent function of the exponential function is ax
Which parent function is represented by the graph?
Reciprocal parent function
What does an exponential graph and logistic graph of growth look like?
Yuo cannot include a graphical illustration here. Take a look at the Wikipedia, under "exponential function" and "logistic function". Basically, the exponential function increases faster and faster over time. The logistics function initially increases similarly to an exponential function, but then eventually flattens out, tending toward a horizontal asymptote.
Define parent function?
A parent function refers to the simplest function as regards sets of quadratic functions
What is the definition of parent function?
When a function is nested inside another function, the outer one is the parent, the inner is the child.
What is the parent function for a quadratic function?
y = x2 is the parent function, but it can be in the form y = ax2 + bx + c
Is a parent function a parabola?
A parent function is a basic function that serves as a foundation for a family of functions. The quadratic function, represented by ( f(x) = x^2 ), is indeed a parent function that produces a parabola when graphed. However, there are other parent functions as well, such as linear functions and cubic functions, which produce different shapes. Therefore, while the parabola is one type of parent function, it is not the only one.
What is the correct spelling of logistic?
Logistic is the correct spelling.
Can a parent function access values of a child function?
In C programming, there aren't any parent or child functions.
What are logistic function?
A logistic function is a mathematical model commonly used to describe growth processes that exhibit saturation, such as population growth or the spread of diseases. It has an S-shaped curve, characterized by an initial exponential growth phase that slows as it approaches a maximum carrying capacity. The logistic function is defined by the formula ( f(x) = \frac{L}{1 + e^{-k(x - x_0)}} ), where ( L ) represents the curve's maximum value, ( k ) is the growth rate, and ( x_0 ) is the x-value of the sigmoid's midpoint. This function is widely used in various fields, including biology, economics, and statistics.
