irlrisottonero
06.03.2021 •
Mathematics
Viewing C
4 and M2,2(C) as vector spaces over C with the usual vector space operations,
the set
B =
1 0
0 1
,
1 0
0 −1
,
0 1
1 0
,
0 −i
i 0
is a basis for M2,2(C) (in fact, B \ {I2} are called the Pauli matrices :D). Suppose T : M2,2(C) → C
4
is
a linear map such that
T
1 0
0 1 = (2, 1, 0, −1) T
1 0
0 −1
= (0, 1, 2, −1)
T
0 1
1 0 = (0, 3, 0, −3) T
0 −i
i 0
= (0, −1, 0, 1).
Determine the value of
T
z w
u v
for all z, w, u, v ∈ C.
Solved
Show answers
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Ответ:
ccrccr
Step-by-step explanation:
drcgtgtfttcctt
Ответ:
-7y + 3
Step-by-step explanation:
Combine like terms. The terms with the variable of y can be combined.
4y, -2y, and -9y are like terms.
Combine them by adding the coefficients (the numbers in front of the variable)
4 - 2 - 9 = -7
Now we have -7y + 3