Video Details

Title: Instantaneous Rates of Change

Section: Rates of change

Course: Mathematical Methods: Units 1 and 2

Share video:

I would be really grateful if you can support the work I do by subscribing to my YouTube Channel. It really just tells me that people are watching and appreciating the content.

    Want to skip to the best bits? Gain access to chapters by taking out a (very reasonable and cheap!) one year plan.

Sorry. Lesson notes for this video are for members. To gain access, please consider supporting me by taking out a (very reasonable and cheap!) one year plan by clicking here.

maffsguru good maths videos for middle school good maths videos good maths videos for high school good maths website good maths teacher maffs guru darren smyth maths tutorials instantaneous rates of change rates of change finding the gradient of a tangent at a point approximating the gradient of a tangent using secants to find the gradient at a point differentiation from first principles vce methods year 11 maths units 1 and 2 maths mathematical methods
Instantaneous Rates of Change
Thumbnail

Sorry!

This video is for subscribers only.

To view this video please support me by purchasing a (very cheap!) years access.

Pricing
About Lesson

This is the penultimate video in this series relating to rates of change for the Year 11 (VCE Units 1 and 2) Mathematical Methods course. This is probably THE most important video in the series as it takes the learning we have already covered and builds the foundation for Differentiation by First Principles. I look at how we can take secants for a number of points on a function, reducing the interval between those two points to gain an approximation for the instantaneous rate of change at a particular point. It might sound rather confusing, but I explain the content in an easy to understand way with lots of worked examples. There is even some humour thrown in too.

LEGAL STUFF (VCAA)

VCE Maths exam question content used by permission, ©VCAA. The VCAA is not affiliated with, and does not endorse, this video resource. VCE® is a registered trademark of the VCAA. Past VCE exams and related content can be accessed at www.vcaa.vic.edu.au

Comments for this lesson

0 comments have been posted.

Add comment to video

Required for comment verification