Differentiation from First Principles - with TI-nspire CX and TI-nspire CX CAS скачать в хорошем качестве

Differentiation from First Principles - with TI-nspire CX and TI-nspire CX CAS

Download the free worksheet: https://bit.ly/FirstPrinciplesDerivative It is much easier to understand differentiation from first principles, the concept of approaching a limit by first looking at a geometric example. A square can approximate the circumference of a circle, a pentagon makes a better approximation. Increasing the number of sides on the polygon gives us a better and better approximation. We can't have a polygon with infinitely many sides, but we know what the limit will be. This is the same concept as finding the gradient at a point by using the familiar rise/run approach for the gradient of a straight line.