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show that the set D={A element of M22(2*2 matrices)|Tr(A)=0} is a subspace of M22........Tr(A) is the trace of matrix A ,by the trace of matrix we mean the sum of the element in the main diagonal.
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\[A=\left[\begin{matrix}a&b\\c&-a\end{matrix}\right]\]
again we need to show closure under addition, multiplication, and find a zero vector
what part exactly are you having trouble with?
\[B=\left[\begin{matrix}x&y\\z&-x\end{matrix}\right]\]find \(A+B\) and \(AB\) and see if that is in \(D\)
does the closure with respect to scalar multiplication hold?
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ohhh it does hold ..thanks
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