Given that z, = [3, 0.7], 2₁ = [2,1.2] and z, = [4,-0.5], (c) (i) find a complex number z = [r, 0] such that 2x2,= [1,0]. (ii) find a complex number z = [re] such that zxz,= [1,0]. (d) for any complex number [r, 0] show that ax[r.]-[10] (r>0).
Given that z, = [3, 0.7], 2₁ = [2,1.2] and z, = [4,-0.5], (c) (i) find a complex number z = [r, 0] such that 2x2,= [1,0]. (ii) find a complex number z = [re] such that zxz,= [1,0]. (d) for any complex number [r, 0] show that ax[r.]-[10] (r>0).
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter4: Complex Numbers
Section: Chapter Questions
Problem 7T
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