Exam 8: Complex Numbers and Polar Coordinates
Exam 1: The Six Trigonometric Functions158 Questions
Exam 2: Right Triangle Trigonometry181 Questions
Exam 3: Radian Measure157 Questions
Exam 4: Graphing and Inverse Functions156 Questions
Exam 5: Identities and Formulas186 Questions
Exam 6: Equations134 Questions
Exam 7: Triangles225 Questions
Exam 8: Complex Numbers and Polar Coordinates177 Questions
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DeMoivre's Theorem can be used to find reciprocals of complex numbers. Recall from algebra that the reciprocal of x is
, which can be expressed as
Use this fact, along with DeMoivre's Theorem, to find the reciprocal of the number below. 
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Find the quotient. Write the answer in standard form for complex numbers. 
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Find two square roots for the complex number. Write your answer in standard form. 
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Use your graphing calculator to convert the complex number to trigonometric form. Round the angle to the nearest hundredth of a degree.
(Multiple Choice)
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Graph the equation using your graphing calculator in polar mode.
(Multiple Choice)
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Write the complex number in trigonometric form. Begin by sketching the graph to help find the argument θ .
(Multiple Choice)
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Write
and
in trigonometric form and find their product.
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Find two square roots for the complex number. Write your answer in standard form.
(Multiple Choice)
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Write
and
in trigonometric form and then find their quotient.
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Find x and y (real numbers)so that the equation is true.
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Solve the equation. Leave your solution in trigonometric form.
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