- #1
Johnathon1
- 2
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D is the set and the set contains the solutions to
x + (1 - m)y-1 + 2z + n2w = 0
I'm trying to find m, n values which means the set is a subspace of R (four dimensions).
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Similarly, trying to find the m, n values that makes the following two expressions two separate subspaces, too.
mx + y - 3z + (m - m2)|w| = m3 - m
===
x + (m - n)y + z + 2m2w = n
I've been reviewing the three properties of subspaces over and over and don't know how to apply them in these scenarios.
x + (1 - m)y-1 + 2z + n2w = 0
I'm trying to find m, n values which means the set is a subspace of R (four dimensions).
===
Similarly, trying to find the m, n values that makes the following two expressions two separate subspaces, too.
mx + y - 3z + (m - m2)|w| = m3 - m
===
x + (m - n)y + z + 2m2w = n
I've been reviewing the three properties of subspaces over and over and don't know how to apply them in these scenarios.
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