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Intro
Using the modulus of a complex number
Using the fact that the conjugate of a sum is the conjugate of each term
Regular Multiplication
Use a property of complex numbers
Using the real part identity
Writing the inner terms as complex numbers and conjugates
Showing that the conjugate of a product is the product of the conjugates
The modulus of a product is the product of the moduluses
Conclusion
TRACK01..Alphabet ‘A’ Song
TRACK02..Alphabet ‘B’ Song
TRACK03..Alphabet ‘C’ Song
TRACK04..Alphabet ‘D’ Song
TRACK05..Alphabet ‘E’ Song
TRACK06..Alphabet ‘F’ Song
TRACK07..Alphabet ‘G’ Song
TRACK08..Alphabet ‘H’ Song
TRACK09..Alphabet ‘I’ Song
TRACK10..Alphabet ‘J’ Song
TRACK11..Alphabet ‘K’ Song
TRACK12..Alphabet ‘L’ Song
TRACK13..Alphabet ‘M’ Song
TRACK14..Alphabet ‘N’ Song
TRACK15..Alphabet ‘O’ Song
TRACK16..Alphabet ‘P’ Song
TRACK17..Alphabet ‘Q’ Song
TRACK18..Alphabet ‘R’ Song
TRACK19..Alphabet ‘S’ Song
TRACK20..Alphabet ‘T’ Song
TRACK21..Alphabet ‘U’ Song
TRACK22..Alphabet ‘V’ Song
TRACK23..Alphabet ‘W’ Song
TRACK24..Alphabet ‘X’ Song
TRACK26..Alphabet ‘Z’ Song