Maths AI-HL 1.13.4 Operations with complex numbers in Exponential form
£5.00
somdn_product_pageOperations with complex numbers in Exponential form – Maths IB AI – HL
🔍 Overview
This comprehensive Maths PowerPoint lesson helps students master operations with complex numbers in exponential (Euler) form, including multiplication, division, powers, and roots. Step-by-step explanations and worked examples make it easy for learners to understand how to manipulate complex numbers efficiently using the relationships between modulus and argument.
Teachers will find clear demonstrations of De Moivre’s theorem and how to calculate n-th roots of complex numbers, all aligned with the IB AI HL syllabus (Topic 1.13.4).
📘 What’s Inside
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Visual breakdowns of how to multiply and divide in exponential form
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Clear step-by-step examples applying De Moivre’s theorem
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Guided exercises on finding roots of complex numbers
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GDC calculator tips for accurate computation
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A worksheet with exam-style questions and fully worked solutions, perfect for class practice or assessments
🎯 Learning Outcomes
By the end of the lesson, students will be able to:
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Perform multiplication, division, powers, and roots of complex numbers in exponential form
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Apply De Moivre’s theorem confidently
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Understand the relationship between exponential, polar, and Cartesian forms
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Use the exponential form to simplify calculations and solve equations involving complex numbers
👩🏫 Why Teachers Love It
This ready-to-teach lesson saves valuable preparation time and provides everything needed for a complete class session: PowerPoint presentation, guided notes, and exam-style worksheet with answers. Ideal for IB HL lessons or advanced revision sessions before exams.
Content:
- PowerPoint presentation
- Worksheet
- Answers sheet
File size:
- PPTX (523 KB)
- PDF (226 KB)
- PDF (210 KB)
Number of slides:
10 slides
Preview:
For a preview of the whole presentation, click on Preview and you will watch a video preview of the whole lesson.
Power Point presentation
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Related resources: Complex numbers in polar form, Exponential form of complex numbers
Preview
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