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. Use Definition 17.1.2 to find a complex number z satisfying the given equation. Definition 17.1.2 Equality Complex numbers z, = x, + iy; and z3 = x, + iy; are equal, z, = z3, if Re(z) = Re(z;) and Im(z) = Im(z). 2-i 1. 2z = i(2+ 9i) 2. z + 27 = 3. = 3 + 4i 1+31 1+2

. Use Definition 17.1.2 to find a complex number z satisfying the given equation. Definition 17.1.2 Equality Complex numbers z, = x, + iy; and z3 = x, + iy; are equal, z, = z3, if Re(z) = Re(z;) and Im(z) = Im(z). 2-i 1. 2z = i(2+ 9i) 2. z + 27 = 3. = 3 + 4i 1+31 1+2

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Use Definition 17.1.2 to find a complex number z satisfying the given equation.

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I. Use Definition 17.1.2 to find a complex number z satisfying the given equation. Definition 17.1.2 Equality Complex numbers z, = x, + iy, and z = x; + iy, are equal, z, = z3, if Re(z,) = Re(z,) and Im(z,) = Im(z,). 2-i 1. 2z = i(2+ 9i) 2. z + 27 = 1+3i 3.= == 3+ 4i 1+7
Transcribed Image Text:I. Use Definition 17.1.2 to find a complex number z satisfying the given equation. Definition 17.1.2 Equality Complex numbers z, = x, + iy, and z = x; + iy, are equal, z, = z3, if Re(z,) = Re(z,) and Im(z,) = Im(z,). 2-i 1. 2z = i(2+ 9i) 2. z + 27 = 1+3i 3.= == 3+ 4i 1+7
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