Saved Bookmarks
| 1. |
What is monotonic increasing function of real analysis? |
|
Answer» r monotonic FUNCTIONS states: Suppose a function is CONTINUOUS on [a, b] and it is differentiable on (a, b). If the DERIVATIVE is LARGER than zero for all x in (a, b), then the function is increasing on [a, b]. If the derivative is less than zero for all x in (a, b), then the function is decreasing on [a, b]. A function is "increasing" when the y-value INCREASES as the x-value increases, like this: It is easy to see that y=f(x) tends to go up as it goes along. |
|