You cannot.
Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.
Any equation where variable a = some multiple of variable b2 + constant will graph a parabola.
A constant graph relationship is one where the output value remains the same regardless of the input. Examples include the graph of a horizontal line, such as ( y = 5 ), which indicates that for any value of ( x ), ( y ) will always be 5. Another example is the function ( y = -3 ), where the output is constantly -3 for any input. Such graphs reflect a scenario where there is no change in the dependent variable as the independent variable varies.
Normally the input is on the horizontal axis and the output on the vertical axis.
You cannot.
Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.Suppose a function takes values of a variable, X, as its input, and that it converts it into an output value Y.Then the graph of the function, in the X-Y coordinate plane, is the set of all points (x, y) such that when you input the value x into the function, the output is y.
A graph represents a function if and only if every input generates a single output.
Any equation where variable a = some multiple of variable b2 + constant will graph a parabola.
Usually x (independent) variable is the input and y (dependent variable) is the output.
Usually x (independent) variable is the input and y (dependent variable) is the output.
The zeros of a quadratic function, if they exist, are the values of the variable at which the graph crosses the horizontal axis.
the output of the function which is graphed
A constant graph relationship is one where the output value remains the same regardless of the input. Examples include the graph of a horizontal line, such as ( y = 5 ), which indicates that for any value of ( x ), ( y ) will always be 5. Another example is the function ( y = -3 ), where the output is constantly -3 for any input. Such graphs reflect a scenario where there is no change in the dependent variable as the independent variable varies.
Normally the input is on the horizontal axis and the output on the vertical axis.
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.
Range