What is the primary focus of De Moivre's Theorem?

• Adding complex numbers

• Raising complex numbers to a power

• Subtracting complex numbers

• Multiplying complex numbers

In polar form, what does the number in front of the angle represent?

• Modulus

• Imaginary part

• Argument

• Real part

When multiplying two complex numbers in polar form, what operation is performed on the angles?

• Subtract them

• Multiply them

• Add them

• Divide them

What is the result of dividing the moduli of two complex numbers in polar form?

• The sum of the moduli

• The product of the moduli

• The quotient of the moduli

• The difference of the moduli

In the quotient formula, what operation is performed on the arguments of the complex numbers?

• Add them

• Multiply them

• Subtract them

• Divide them

What does De Moivre's Theorem allow you to do with a complex number?

• Find its conjugate

• Convert it to rectangular form

• Raise it to a power

• Find its inverse

When using De Moivre's Theorem, how is the argument of the complex number affected?

• It remains unchanged

• It is divided by the power

• It is multiplied by the power

• It is squared

In the advanced example, what is the result of raising the square root of 3 to the sixth power?

• 18

• 36

• 9

• 27

What is the common denominator used when adding the arguments in the advanced example?

• 12

• 6

• 24

• 18

In the final example, what is the unit circle value for cosine at 5π/3?

• -√3/2

• 1/2

• √3/2

• -1/2