Let W be the set of all vectors of the form Vvrite the vectors in vv as column vectors. 4s + 3t 2t 5s - 3t 3s What does this imply about W? su + tv 4s + 3t 2t 5s-3t 3s Show that W is a subspace of R4 by finding vectors u and v such that W = Span{u,v}. OA. W Span{u,v} OB. W=u+v OC. W=s+t O D. W = Span{s,t} Explain how this result shows that W is a subspace of R4. Choose the correct answer below. O A. Sinces and t are in R and W = Span{u,v}, W is a subspace of R4. OB. Since u and v are in R4 and W = Span{u,v}, W is a subspace of R4. O C. Since u and v are in R4 and W=u+v, W is a subspace of R4. O D. Since s and t are in R and W=u+v, W is a subspace of R4. C…….
Let W be the set of all vectors of the form Vvrite the vectors in vv as column vectors. 4s + 3t 2t 5s - 3t 3s What does this imply about W? su + tv 4s + 3t 2t 5s-3t 3s Show that W is a subspace of R4 by finding vectors u and v such that W = Span{u,v}. OA. W Span{u,v} OB. W=u+v OC. W=s+t O D. W = Span{s,t} Explain how this result shows that W is a subspace of R4. Choose the correct answer below. O A. Sinces and t are in R and W = Span{u,v}, W is a subspace of R4. OB. Since u and v are in R4 and W = Span{u,v}, W is a subspace of R4. O C. Since u and v are in R4 and W=u+v, W is a subspace of R4. O D. Since s and t are in R and W=u+v, W is a subspace of R4. C…….
Let W be the set of all vectors of the form Vvrite the vectors in vv as column vectors. 4s + 3t 2t 5s - 3t 3s What does this imply about W? su + tv 4s + 3t 2t 5s-3t 3s Show that W is a subspace of R4 by finding vectors u and v such that W = Span{u,v}. OA. W Span{u,v} OB. W=u+v OC. W=s+t O D. W = Span{s,t} Explain how this result shows that W is a subspace of R4. Choose the correct answer below. O A. Sinces and t are in R and W = Span{u,v}, W is a subspace of R4. OB. Since u and v are in R4 and W = Span{u,v}, W is a subspace of R4. O C. Since u and v are in R4 and W=u+v, W is a subspace of R4. O D. Since s and t are in R and W=u+v, W is a subspace of R4. C…….
Transcribed Image Text:Let W be the set of all vectors of the form
Vvrite the vectors in VV as column vectors.
4s + 3t
2t
5s - 3t
3s
=S
What does this imply about W?
O A. W Span{u,v}
B. W=u+V
= su + tv
4s + 3t
2t
5s - 3t
3s
Show that W is a subspace of R4 by finding vectors u and v such that W = Span{u,v}.
C. W=s+t
D. W = Span{s,t}
Explain how this result shows that W is a subspace of R4. Choose the correct answer below.
O A. Since s and t are in R and W = Span{u,v}, W is a subspace of R4.
B. Since u and v are in R4 and W = Span{u,v}, W is a subspace of Rª.
C. Since u and v are in R4 and W = u + v, W is a subspace of R4.
D. Sinces and t are in R and W = u + v, W is a subspace of R4.
Two-dimensional figure measured in terms of radius. It is formed by a set of points that are at a constant or fixed distance from a fixed point in the center of the plane. The parts of the circle are circumference, radius, diameter, chord, tangent, secant, arc of a circle, and segment in a circle.
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