Lec.5 Basis and Dimensions || Theorem on dim( W1+W2 ) = dim W1 + dim W2 - dim ( W1^W2 ) || Part-1

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dim W1+dim W2 = dim(W1+W2)+ dim(W1 W2) dim W1+dim W2 = dim(W1+W2)+ dim(W1 W2)
Dimension of linear sum | Dim(W1+W2)=Dim W1+ Dim W2- Dim(W1∩W2) | Basis and Dimension Dimension of linear sum | Dim(W1+W2)=Dim W1+ Dim W2- Dim(W1∩W2) | Basis and Dimension
dim(w1+w2)=dim(w1)+dim(w2)-dim(w1∩w2) dimension of intersection subspaces bhu 2017 linear algebra dim(w1+w2)=dim(w1)+dim(w2)-dim(w1∩w2) dimension of intersection subspaces bhu 2017 linear algebra
If W1 & W2 are finite dimensional subspaces of V then dim(W1+W2) = Dim W1+Dim W2 - Dim(W1nW2) If W1 & W2 are finite dimensional subspaces of V then dim(W1+W2) = Dim W1+Dim W2 - Dim(W1nW2)
dim(W1+W2)=dimW1+dimW2-dim(W1 intersection W2) |linear algebra|lecture8|dimension of linear sum ch-2 dim(W1+W2)=dimW1+dimW2-dim(W1 intersection W2) |linear algebra|lecture8|dimension of linear sum ch-2
dim(W1+W2) = dimW1 + dimW2 - dim(W1 W2) dim(W1+W2) = dimW1 + dimW2 - dim(W1 W2)
dim(w1+w2) = dim w1+dim w2 - dim(w1∩w2) dimension of intersection subspaces dimension two subspaces dim(w1+w2) = dim w1+dim w2 - dim(w1∩w2) dimension of intersection subspaces dimension two subspaces
Dim(W1 + W2) = dim(W1) + dim(W2) - dim(W1 ^ W2) Theorem on dimension of linear sum of two subspaces Dim(W1 + W2) = dim(W1) + dim(W2) - dim(W1 ^ W2) Theorem on dimension of linear sum of two subspaces