Question

5. Perform the following operations on the vectors u=(-4, 0, 2), v=(-1, -5, -4), and w=(0,...

5.

Perform the following operations on the vectors u=(-4, 0, 2), v=(-1, -5, -4), and w=(0, 3, 4)

u*w=

(u*v)u=

((w*w)u)*u=

u*v+v*w=

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Let u = (−3, 2, 1, 0), v = (4, 7, −3, 2), w = (5,...
Let u = (−3, 2, 1, 0), v = (4, 7, −3, 2), w = (5, −2, 8, 1). Find the vector x that satisfies 2u − ||v||v = 3(w − 2x).
5. a) Suppose that the area of the parallelogram spanned by the vectors ~u and ~v...
5. a) Suppose that the area of the parallelogram spanned by the vectors ~u and ~v is 10. What is the area of the parallogram spanned by the vectors 2~u + 3~v and −3~u + 4~v ? (b) Given (~u × ~v) · ~w = 10. What is ((~u + ~v) × (~v + ~w)) · ( ~w + ~u)? [4] 6. Find an equation of the plane that is perpendicular to the plane x + 2y + 4 =...
In 3 dimensions, draw vectors u, v, w, and x such that u+v+w=x. The vectors u...
In 3 dimensions, draw vectors u, v, w, and x such that u+v+w=x. The vectors u and x share an initium. You may pick the size of your vectors. Make sure the math works. Find the angle between vector x and vector u.
3-vectors u, v, and w satisfy u⋅(v ×w)=7. Find [u,v,w]⋅[v×w, u×w,u×v]^T using properties of the triple...
3-vectors u, v, and w satisfy u⋅(v ×w)=7. Find [u,v,w]⋅[v×w, u×w,u×v]^T using properties of the triple scalar product.
Let u, v, and w be vectors in Rn. Determine which of the following statements are...
Let u, v, and w be vectors in Rn. Determine which of the following statements are always true. (i) If ||u|| = 4, ||v|| = 5, and ?||u + v|| = 8, then u?·?v = 4. (ii) If ||u|| = 2 and ||v|| = 3, ?then |u?·?v| ? 5. (iii) The expression (v?·?w)u is both meaningful and defined. (A) (ii) and (iii) only (B) (ii) only (C) none of them (D) all of them (E) (i) only (F) (i) and...
1. Compute the angle between the vectors u = [2, -1, 1] and and v =...
1. Compute the angle between the vectors u = [2, -1, 1] and and v = [1, -2 , -1] 2. Given that : 1. u=[1, -3] and v=[6, 2], are u and v orthogonal? 3. if u=[1, -3] and v=[k2, k] are orthogonal vectors. What is the value(s) of k? 4. Find the distance between u=[root 3, 2, -2] and v=[0, 3, -3] 5. Normalize the vector u=[root 2, -1, -3]. 6. Given that: v1 = [1, - C/7]...
please answer all of them a. Suppose u and v are non-zero, parallel vectors. Which of...
please answer all of them a. Suppose u and v are non-zero, parallel vectors. Which of the following could not possibly be true? a) u • v = |u | |v| b) u + v = 0 c) u × v = |u|2 d) |u| + |v| = 2|u| b. Given points A(3, -4, 2) and B(-12, 16, 12), point P, lying between A and B such that AP= 3/5AB would have coordinates a) P(-27/5, 36/5, 42/5) b) P(-6, 8,...
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 −...
Suppose u, and v are vectors in R m, such that ∥u∥ = 1, ∥v∥ =...
Suppose u, and v are vectors in R m, such that ∥u∥ = 1, ∥v∥ = 4, ∥u + v∥ = 5. Find the inner product 〈u, v〉. (b) Suppose {a1, · · · ak} are orthonormal vectors in R m. Show that {a1, · · · ak} is a linearly independent set
It is not true that the equality u x (v x w) = (u x v)...
It is not true that the equality u x (v x w) = (u x v) x w for all vectors. 1. Find explicit vector for u, v and w where this equality does not hold. 2. U, V and W are all nonzero vectors that satisfy the equality. Show that at least one of the conditions below holds: a) v is orthogonal to u and w. b) w is a scalar multiple of u. You can possibly use a...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT