, z , and z are complex numbers such that z find the value of Since, z = z = , z = z z z z ,| , and | z z Therefore, z = , and z and hence = z = z Example . If z = show that ( ) ( ) From ( ) and ( ), we get Note To find the lower bound and upper bound use z Re Im O i −+ Fig. . Fig.
📖 generic · 12th TN - English Medium · MATHEMATICS-VOLUME 1 · Page 74definition
2.5.1 Properties of Modulus of a complex number · Part 3
Chapter 4: Chapter 2 · MATHEMATICS-VOLUME 1
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