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(1) Derivatives are useful tools for providing information about the behaviour of the graph.
(2)Derivatives helps to measure the steepness of the graph.
(3)Derivatives gives us information wether the graph is increasing or decreasing.
(4) Derivatives Helps us to determine maximum,minimum value,and crital pointsof graph. hope it will help Kalim Raja
What else can I help you with?
What is the equation of a graph?
y = (some function of x). Since you've not given us the graph no-one can be any more helpful than that!
Why does a graph of a function look like?
A graph of a function visually represents the relationship between input values (typically along the x-axis) and their corresponding output values (along the y-axis). Each point on the graph corresponds to a specific input-output pair, illustrating how the output changes as the input varies. The shape of the graph can reveal important characteristics of the function, such as its behavior, trends, and any intersections with the axes. Overall, the graph provides a clear and intuitive way to understand the function's behavior.
What can you say about the graph of the function below?
I'm sorry, but I cannot see the graph you're referring to. If you can describe the key features of the graph, such as its shape, intercepts, asymptotes, or behavior as (x) approaches certain values, I can help you analyze it!
What are derivatives and why do derivatives exist?
The derivative of a function is another function that represents the slope of the function at each of the points in the original function's domain. For instance, given the function f(x) = x2, the derivative is f'(x) = 2x. This says that the slope of the original function f(x) = x2 is 2x at every x. This is very useful when you want to graph the function, because you only need a few data points, and then you can quickly sketch the shape of the curve when you know the slope. Later on, you are going to learn about anti-derivatives, and you are going to call them integrals, and you are going to learn the vast power of this thing we call calculus in terms of finding the area under a curve, but let's take it one step at a time.
A line that a function gets closer and closer to but does not reach is called a?
A line that a function approaches but never actually reaches is called an asymptote. Asymptotes can be vertical, horizontal, or oblique, depending on the behavior of the function as it approaches certain values or infinity. They provide insight into the long-term behavior of the function without being part of its graph.
What are the uses of derivatives?
A derivative of a function represents that equation's slope at any given point on its graph.
What are uses of derivatives?
A derivative of a function represents that equation's slope at any given point on its graph.
What is the equation of a graph?
y = (some function of x). Since you've not given us the graph no-one can be any more helpful than that!
When does a graph represents a function?
take a vertical line, if another line intersects that vertical line at 2 points, then it is a function.In other words,a graph represents a function if each vertical line meets its graph in a unique point.
Is a circle graph a function?
No, a circle graph is never a function.
What is the relationship between a logarithmic function and its corresponding graph in terms of the log n graph?
The relationship between a logarithmic function and its graph is that the graph of a logarithmic function is the inverse of an exponential function. This means that the logarithmic function "undoes" the exponential function, and the graph of the logarithmic function reflects this inverse relationship.
What is the zero of a function and how does it relate to the functions graph?
A zero of a function is a point at which the value of the function is zero. If you graph the function, it is a point at which the graph touches the x-axis.
What a function rule?
As you get to harder and higher analysis of functions, it's not required. A function rule, apparently, is an equation that represents a function. A function, properly defined, is its graph. A graph is a subset of a plane, where it's the set of all points (a, b), and for every value a, f(a) = b is the definition of a function. So you can get a plane, squible some lines that's not over lapping, you get a function. How the HELL do you get an equation for that? Hence, the function is kinda useless? No! Function equations can help us making analysis of those that does have one. In terms of derivatives, limits etc.
What part of a polynomial function determines the shape and end behavior of a graph?
The order of the polynomial (the highest power) and the coefficient of the highest power.
How can you tell if a graph is a sine function or a cosine function?
sine graph will be formed at origine of graph and cosine graph is find on y-axise
Can a line be the graph of a function?
Yes the graph of a function can be a vertical or a horizontal line
Can a line be a graph of a function?
Yes the graph of a function can be a vertical or a horizontal line
