👉 Learn how to find the points of inflection of a function given the equation or the graph of the function. The points of inflection of a function are the points where the graph of the function changes its concavity.
The points of inflection can be found from the equation of a function by taking the second derivative of the function and setting it equal to zero. If the second derivative is a rational function, we set both the numerator and the denominator separately equal to zero to get the points of inflection.
Given the graph of a function, the points of inflection are the points where the graph changes its concavity. If the graph of the first derivative of a function is given, then the turning points of the graph are the points of inflection of the function.
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Determine the points of inflections with trig
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