MATH Advanced Math  - Unit 28: Trigonometry and the Complex Plane
1) Convert the complex number to polar form (express the argument in degrees). Graph each number on your own. State the letter of the correct answer.

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2) Convert the complex number to polar form (express the argument in degrees). Graph each number on your own. State the letter of the correct answer.

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3) Convert the complex number to polar form (express the argument in degrees). Graph each number on your own. State the letter of the correct answer.

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4) Convert the Polar Complex Number to Rectangular Coordinates (use degree or radian measure as appropriate). State the letter of the correct answer.

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5) Convert the Polar Complex Number to Rectangular Coordinates (use degree or radian measure as appropriate). State the letter of the correct answer.

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6) Convert the Polar Complex Number to Rectangular Coordinates (use degree or radian measure as appropriate). State the letter of the correct answer.

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For the next four problems, use DeMoivre’s Theorem to solve.

7) Write the following in the standard form of a complex number, “a + bi”. State the letter of the correct answer.

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8) Write the following in the standard form of a complex number, “a + bi”. State the letter of the correct answer.

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9) Write the following in the standard form of a complex number, “a + bi”. State the letter of the correct answer.

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10) Write the following in the standard form of a complex number, “a + bi”. State the letter of the correct answer.

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11) Find all Complex Roots of each of the following. Leave answers in Polar Form with the arguments in degrees. State the letter of the correct answer.

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12) Find all Complex Roots of each of the following. Leave answers in Polar Form with the arguments in degrees. State the letter of the correct answer.

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