- #1
Mr Davis 97
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I have learned that for matrix theory, for ##A \vec{x} = \vec{b}##, if there exists a particular solution ##p##, then every solution looks like ##p+k##, where ##k \in \ker A##.
Can someone help me find material on this online, but only in the context of general linear transformations? For example, I want something explaining that in general solutions to ##T (\vec{x}) = \vec{b}## looks like a translation of the kernel.
Can someone help me find material on this online, but only in the context of general linear transformations? For example, I want something explaining that in general solutions to ##T (\vec{x}) = \vec{b}## looks like a translation of the kernel.