Simplifying Radicals With Negative Radicands and Powers of i

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Quizizz Content
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Mathematics
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9th - 12th Grade
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Hard
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15 questions
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1.
FLASHCARD
Front
What is the value of i?
Back
i = √(-1)
2.
FLASHCARD
Front
How do you simplify √(-28)?
Back
√(-28) = 2i√7
3.
FLASHCARD
Front
What is i raised to the power of 24?
Back
i^24 = 1
4.
FLASHCARD
Front
How do you simplify √(-81)?
Back
√(-81) = 9i
5.
FLASHCARD
Front
What is the simplified form of √75?
Back
√75 = 5√3
6.
FLASHCARD
Front
What is the definition of a radical?
Back
A radical is a symbol that represents the root of a number.
7.
FLASHCARD
Front
What is the principal square root of a negative number?
Back
The principal square root of a negative number involves the imaginary unit i.
8.
FLASHCARD
Front
How do you express √(-x) in terms of i?
Back
√(-x) = i√x for x > 0.
9.
FLASHCARD
Front
What is the pattern for powers of i?
Back
The powers of i cycle through: i^1 = i, i^2 = -1, i^3 = -i, i^4 = 1.
10.
FLASHCARD
Front
How do you simplify √(a * b)?
Back
√(a * b) = √a * √b, provided a and b are non-negative.
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