De Moivres Theorem
Complex Numbers
Specialist Maths Units 3 and 4 2023+
MaffsGuru Logo Sitting
Thumbnail

Sorry!

This video is for subscribers only.

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

Share:
Videos in this series
Please select a video from the same chapter
Video Thumbnail Video Thumbnail Video Thumbnail Video Thumbnail Video Thumbnail

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

This is the final video in this section of work for the Year 12 VCE (Units 3 and 4) Specialist Mathematics course. Forming part of the Complex Number section of work, I look at how to apply De Moivre's Theorem to a range of complex (and not so complex) problems. I also look at the Roots of Unity and how this is helpful for the VCAA exams. There are a number of worked examples, including VCAA Paper Paper examination questions, all explained in an easy to understand way,
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

There are no current errors with this video ... phew!

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

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 year 12 maths grade 12 maths vce maths vce specialist maths spesh maths vce spesh units 3 and 4 maths de moivre's theorem complex numbers roots of unity solving complex numbers problems vcaa exam questions