Question

Express the vector v⃗=[13, 35] as a linear combination of x⃗=[−4, −5]and y⃗=[1, −5] v⃗=v→= x⃗→+...

Express the vector v⃗=[13, 35] as a linear combination of x⃗=[−4, −5]and y⃗=[1, −5]
v⃗=v→= x⃗→+ y⃗→.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Write each vector as a linear combination of the vectors in S. (Use s1 and s2,...
Write each vector as a linear combination of the vectors in S. (Use s1 and s2, respectively, for the vectors in the set. If not possible, enter IMPOSSIBLE.) S = {(1, 2, −2), (2, −1, 1)} (a)    z = (−5, −5, 5) z = ? (b)    v = (−2, −6, 6) v = ? (c)    w = (−1, −17, 17) w = ? Show that the set is linearly dependent by finding a nontrivial linear combination of vectors in the set whose sum...
Determine if the vector v is a linear combination of the vectors u1, u2, u3. If...
Determine if the vector v is a linear combination of the vectors u1, u2, u3. If yes, indicate at least one possible value for the weights. If not, explain why. v = 2 4 2 , u1 = 1 1 0 , u2 = 0 1 -1 , u3 = 1 2 -1
5. Let V be a finite-dimension vector space and T : V → V be linear....
5. Let V be a finite-dimension vector space and T : V → V be linear. Show that V = im(T) + ker(T) if and only if im(T) ∩ ker(T) = {0}.
Show that the set is linearly dependent by finding a nontrivial linear combination of vectors in...
Show that the set is linearly dependent by finding a nontrivial linear combination of vectors in the set whose sum is the zero vector. (Use s1, s2, and s3, respectively, for the vectors in the set.) S = {(5, 2), (−1, 1), (2, 0)} a) (0, 0) = b) Express the vector s1 in the set as a linear combination of the vectors s2 and s3. s1 =
1. Assume that V is a vector space and L is a linear function V →...
1. Assume that V is a vector space and L is a linear function V → V. a. Suppose there are two vectors v and w in V such that v, w, and v+w are all eigenvectors of L. Show that v and w share the same eigenvalue. b. Suppose that every vector in V is an eigenvector of L. Prove that there is a scalar α such that L = αI.
Let T be a 1-1 linear transformation from a vector space V to a vector space...
Let T be a 1-1 linear transformation from a vector space V to a vector space W. If the vectors u, v and w are linearly independent in V, prove that T(u), T(v), T(w) are linearly independent in W
1. Let ⃗u = −2[4,0,1]+[−1,3,−2] and ⃗v = 3[4,0,1]+5[−1,3,−2]. Let w⃗ = 3⃗u−⃗v. Express w⃗ as...
1. Let ⃗u = −2[4,0,1]+[−1,3,−2] and ⃗v = 3[4,0,1]+5[−1,3,−2]. Let w⃗ = 3⃗u−⃗v. Express w⃗ as a linear combination of the vectors [4, 0, 1] and [−1, 3, −2]. 2. Let ⃗u and ⃗v be two vectors in Rn. Suppose that ||⃗u|| = 3, ||⃗u − ⃗v|| = 5, and that⃗u.⃗v = 1. What is ||⃗v||?. 3. Let ⃗u and ⃗v be two vectors in Rn. Suppose that ||⃗u|| = 5 and that ||⃗v|| = 2. Show that ||⃗u −...
write the vector w=(1,-4,13) as a linear combination of u1=(1,2,3), u2=(2,1,1), u3=(1,-1,2)
write the vector w=(1,-4,13) as a linear combination of u1=(1,2,3), u2=(2,1,1), u3=(1,-1,2)
Find the vector in ℝ3 from point A=(x,y,z) to B=(−7,−2,−8).. AB→= The vector v⃗  in 2-space of...
Find the vector in ℝ3 from point A=(x,y,z) to B=(−7,−2,−8).. AB→= The vector v⃗  in 2-space of length 7 pointing up at an angle of π/6 measured from the positive x-axis. v⃗= (b) The vector w⃗ in 3-space of length 5 lying in the yz-plane pointing upward at an angle of π/4 measured from the positive y-axis. v⃗ = For what value(s) of tt does the equality 〈t3−6t,0.333333t2+4〉=〈0,6〉〈t3−6t,0.333333t2+4〉=〈0,6〉hold true?
Urgent! Write down the definition of what it means for one vector to be a linear...
Urgent! Write down the definition of what it means for one vector to be a linear combination of a collection of other vectors. Can a given vector v be written as a linear combination of vectors v1, v2, ...., vn in more than one way? Justify your answer. This is Linear Algebra
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT