lesson
Geometric Interpretation of the Complex Conjugate
Understand that the conjugate of a complex number is its reflection in the real axis
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Geometric Interpretation and Problem Solving with Argand Diagrams
6 lessons
Goal
Apply geometric interpretations of modulus, argument, and conjugate to solve problems involving complex number relationships on Argand diagrams.
6 lessons
0 of 6 done
- The Modulus as Distance from the Origin on an Argand DiagramUp next
- The Argument as Angle from the Real AxisNot started yet
- Distance Between Complex Numbers on Argand DiagramsNot started yet
- Geometric Interpretation of the Complex ConjugateYou are here
- Interpreting Argand Diagrams in Problem SolvingNot started yet
- Argand Diagram Problem Solving in ContextNot started yet
Learning standards covered
FM-B3General Certificate of Education Advanced Level (UK A-Level) · Further-maths · 11th Grade[Understand and use the complex conjugate; know that non-real roots of polynomial equations with real coefficients occur in conjugate pairs]
FM-B4General Certificate of Education Advanced Level (UK A-Level) · Further-maths · 11th Grade[Use and interpret Argand diagrams]