Question

Find the norm of \(v\), and a unit vector, \(u = (u_1, u_2, u_3)\) that is oppositely directed to the vector \(v = (-8, 1, 32)\). Use the fact that if \(v\) is any nonzero vector, then \(\frac{v}{||v||}\) is a unit vector. \(||v|| = \) \(u = (\,\,\,)\)

          Find the norm of \(v\), and a unit vector, \(u = (u_1, u_2, u_3)\) that is oppositely directed to the vector \(v = (-8, 1, 32)\). Use the fact that if \(v\) is any nonzero vector, then \(\frac{v}{||v||}\) is a unit vector.
\(||v|| = \)
\(u = (\,\,\,)\)

Find the norm of v, and a unit vector, u = (u1, u2, u3) that is oppositely directed to the vector v = (-8, 1, 32). Use the fact that if v is any nonzero vector, then (v)/(||v||) is a unit vector.
||v|| =
u = ( )

Added by Jon W.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Anthony Ramos

10/29/2020

Step 1

Using the given vector v = (-8, 1, 32), we can calculate the norm as follows: ||v|| = sqrt((-8)^2 + 1^2 + 32^2) ||v|| = sqrt(64 + 1 + 1024) ||v|| = sqrt(1089) ||v|| = 33 Show more…

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Find the norm of v, and a unit vector, u = (u1, U2, U3) that is oppositely directed to the vector v = (-8, 1, 32). Use the fact that if v is any V nonzero vector, then U = = || v || is a unit vector. Find the norm of v,and a unit vector,u=(2,u) that is oppositely directed to the vector =-8,1,32.Use the fact that if v is any 2 nonzero vector,then is a unit vector 2 21