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The real solutions are the points at which the graph of the function crosses the x-axis. If the graph never crosses the x-axis, then the solutions are imaginary.
is shows the point where a graph crosses the y-axis
It can do.
It can be casually called the x intercept, but it/they is/are the root(s) of the function represented by the graph
You use the vertical line test. If you can draw a vertical line though the graph and it intersects it only once, it is a function. If the line crosses the graphs more than once it is not.
The real solutions are the points at which the graph of the function crosses the x-axis. If the graph never crosses the x-axis, then the solutions are imaginary.
The zeros of a quadratic function, if they exist, are the values of the variable at which the graph crosses the horizontal axis.
The integral zeros of a function are integers for which the value of the function is zero, or where the graph of the function crosses the horizontal axis.
This means that the function has reached a local maximum or minimum. Since the graph of the derivative crosses the x-axis, then this means the derivative is zero at the point of intersection. When a derivative is equal to zero then the function has reached a "flat" spot for that instant. If the graph of the derivative crosses from positive x to negative x, then this indicates a local maximum. Likewise, if the graph of the derivative crosses from negative x to positive x then this indicates a local minimum.
The integral zeros of a function are integers for which the value of the function is zero, or where the graph of the function crosses the horizontal axis.
The zeros of a polynomial represent the points at which the graph crosses (or touches) the x-axis.
It can do.
is shows the point where a graph crosses the y-axis
This is called the y-intercept and represents the value of the plotted function at x = 0.The place where the graph crosses the y axis is called the y intercept.
The graph crosses the y-axis at a different point.
true
It can be casually called the x intercept, but it/they is/are the root(s) of the function represented by the graph