GIVEN:z = −11 − 6i; determine the following:1. z^−52. z^1/4; graph the roots on the complex plane, joining the points sequentially to show the regular polygon obtained3. ln z, for n = 0, 2 and 44. sec ?5. u(−11, −6) and v(−11, −6), if w = ?(z) = z?̅− ?̅? − 11i(NOTE: Check your u & v values.) GIVEN:z = -11 – 6i; determine the following:1. z-512. z4; graph the roots on the complex plane, joining the pointssequentially to show the regular polygon obtained3. In z, for n = 0, 2 and 44. sec z5. u(-11, –6) and v(-11,–6), if w = f(z) = zz – ži – 11i%3D(NOTE: Check your u & v values.)

1. Given: z=-11-6i To find: z-5 we know that, A complex number z=x+iy in polar form can be written…

Answered: GIVEN: z = -11 – 6i; determine the…

Math

Algebra

GIVEN: z = -11 – 6i; determine the following: 1. z-5

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter13: Conic Sections

Section13.1: Circles

Problem 48PS

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Question

GIVEN:
z = −11 − 6i; determine the following:
1. z^−5
2. z^1/4; graph the roots on the complex plane, joining the points
sequentially to show the regular polygon obtained
3. ln z, for n = 0, 2 and 4
4. sec ?
5. u(−11, −6) and v(−11, −6), if w = ?(z) = z?̅− ?̅? − 11i
(NOTE: Check your u & v values.)

GIVEN:
z = -11 – 6i; determine the following:
1. z-5
1
2. z4; graph the roots on the complex plane, joining the points
sequentially to show the regular polygon obtained
3. In z, for n = 0, 2 and 4
4. sec z
5. u(-11, –6) and v(-11,–6), if w = f(z) = zz – ži – 11i
%3D
(NOTE: Check your u & v values.)

Definition Definition Two-dimentional plane figure composed of a finite number of straight line segments connected to form a closed chain or circuit. A polygonal circuit's segments are known as its edges or sides, and the points where two edges meet are known as its vertices or corners.

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