All Algebra II Resources
Example Questions
Example Question #73 : Imaginary Numbers
What is the value of , if = ?
We know that . Therefore, . Thus, every exponent of that is a multiple of 4 will yield the value of . This makes . Since , we know that .
Example Question #3 : Complex Numbers
The answer is not present.
Combine like terms:
Distribute:
Combine like terms:
Example Question #13 : Basic Operations With Complex Numbers
Example Question #401 : College Algebra
Rationalize the complex fraction:
To rationalize a complex fraction, multiply numerator and denominator by the conjugate of the denominator.
Example Question #401 : College Algebra
Rationalize the complex fraction:
To rationalize a complex fraction, multiply numerator and denominator by the conjugate of the denominator.
Example Question #11 : Basic Operations With Complex Numbers
Multiply:
Distribute:
combine like terms:
Example Question #402 : College Algebra
Multiply:
Use FOIL to multiply the two binomials.
Recall that FOIL stands for Firsts, Outers, Inners, and Lasts.
Remember that
Example Question #12 : Basic Operations With Complex Numbers
Simplify:
Distribute the minus sign:
Combine like terms:
Example Question #21 : Basic Operations With Complex Numbers
Simplify:
Use FOIL to multiply the binomials:
Change to -1:
Combine like terms:
Example Question #84 : Imaginary Numbers
Find
This pattern repeats every four powers. Divide the power by 4:
Since the remainder is 3, it is equivalent to , or .
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