Let C be the complex numbers and M = { [ a − b b a ] | a , b ∈ R } . Prove that C and M are isomorphic under addition and that C* andM *, the nonzero elements of M , are isomorphic under multiplication.
Let C be the complex numbers and M = { [ a − b b a ] | a , b ∈ R } . Prove that C and M are isomorphic under addition and that C* andM *, the nonzero elements of M , are isomorphic under multiplication.
Solution Summary: The author explains that C and M are isomorphic under addition.
Let C be the complex numbers and
M
=
{
[
a
−
b
b
a
]
|
a
,
b
∈
R
}
. Prove that C and M are isomorphic under addition and that C* andM*, the nonzero elements of M, are isomorphic under multiplication.
Combination of a real number and an imaginary number. They are numbers of the form a + b , where a and b are real numbers and i is an imaginary unit. Complex numbers are an extended idea of one-dimensional number line to two-dimensional complex plane.
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