the y value of the lowest point on the lowest graph of a function is (o) which is further equal to y being more than or equal to x.where this is said to be a straight line .
The lowest point on a graph in the domain of the function is called the "minimum" or "global minimum" if it is the lowest point overall. If the lowest point is only the lowest within a certain interval, it may be referred to as a "local minimum." These points represent the values of the function where it attains its least value in the specified context.
The lowest point on a graph or curve is known as the local minimum or global minimum, depending on its context. A local minimum is a point where the function value is lower than that of its immediate neighbors, while a global minimum is the absolute lowest point across the entire graph. This point often represents a minimum value of the function being graphed and can be identified using calculus techniques such as finding the derivative and setting it to zero.
When the vertex is the highest point on the graph of a quadratic function, we call that a maximum. This occurs in a downward-opening parabola, where the vertex represents the peak value of the function. In contrast, if the vertex is the lowest point, it is referred to as a minimum.
A global minimum is a point where the function has its lowest value - nowhere else does the function have a lower value. A local minimum is a point where the function has its lowest value for a certain surrounding - no nearby points have a lower value.
The graph of the sine function is periodic at every point. Periodic means that the value of the function at every point is repeated after an integer multiple of the period.
The [global] minimum.
The lowest point on a graph in the domain of the function is called the "minimum" or "global minimum" if it is the lowest point overall. If the lowest point is only the lowest within a certain interval, it may be referred to as a "local minimum." These points represent the values of the function where it attains its least value in the specified context.
The lowest point on a graph or curve is known as the local minimum or global minimum, depending on its context. A local minimum is a point where the function value is lower than that of its immediate neighbors, while a global minimum is the absolute lowest point across the entire graph. This point often represents a minimum value of the function being graphed and can be identified using calculus techniques such as finding the derivative and setting it to zero.
When the vertex is the highest point on the graph of a quadratic function, we call that a maximum. This occurs in a downward-opening parabola, where the vertex represents the peak value of the function. In contrast, if the vertex is the lowest point, it is referred to as a minimum.
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.
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The lowest point on a graph is referred to as the minimum point or local minimum. It represents the smallest value of the function within a certain interval or over the entire domain if it's the absolute minimum. In graphical terms, it is the point where the graph changes direction from decreasing to increasing, often indicated by a vertex in quadratic functions or critical points in calculus.
A global minimum is a point where the function has its lowest value - nowhere else does the function have a lower value. A local minimum is a point where the function has its lowest value for a certain surrounding - no nearby points have a lower value.
point
The graph of the sine function is periodic at every point. Periodic means that the value of the function at every point is repeated after an integer multiple of the period.
The largest value a graph reaches is referred to as its absolute maximum. This is the highest point on the graph within a given interval or over its entire domain. If the function is continuous, the absolute maximum can occur at critical points where the derivative is zero or undefined, as well as at the endpoints of the interval. In contrast, the absolute minimum is the lowest point the graph reaches.