Point of Inflection of a Function
Concavity of a Graph
Concavity of a Graph The concavity of a graph is the property of the graph which shows the graph has a decreasing type of slope. For any graph f(x), if the derivative of the graph f’(x) is monotonically decreasing for some interval then the graph is called as the concave graph. A concave graph always has a decreasing slope. The concavity of the graph is generally used to find the nature of the graph or function. The concavity tells that whether the graph of the function is increasing type or the decreasing type.
Concavity of a Graph
Concavity of a Graph The concavity of a graph is the property of the graph which shows the graph has a decreasing type of slope. For any graph f(x), if the derivative of the graph f’(x) is monotonically decreasing for some interval then the graph is called as the concave graph. A concave graph always has a decreasing slope. The concavity of the graph is generally used to find the nature of the graph or function. The concavity tells that whether the graph of the function is increasing type or the decreasing type.