You will be able to determine the concavity and points of inflection of the graph of a function
Now that we understand the definitions of concavity and points of inflection, let's find them on Example 3. Duration: 14:27
Once again, in Example 4 we set about finding the intervals over which the graph of a rational function is concave up or down before being rudely interrupted by an "important" phone call. To be continued. Duration: 4:32
Turns out, that phone call was marginally important. Anyway, let's finish Example 4. Duration: 6:58
Finally, we dial it back a bit to discuss the concavity of f(x)=x^4 . Perhaps something noteworthy will happen. Duration: 4:28