How to find the vector unit normal? #bbr(t)=sqrt(2)tbbi+e^tbbj-e^-tbbk# #t=0# Precalculus 3-D Cartesian Coordinate System Vectors in Space 1 Answer Monzur R. Mar 31, 2018 #bbr(0)=bbj-bbk# Explanation: We have #bbr(t)=sqrt2tbbi+e^tbbj-e^(-t)bbk#. To find #bbr(0)#, we simply plug #0# into the equation. #bbr(0)=sqrt2(0)bbi+e^0bbj-e^-0bbk=bbj-bbk# Answer link Related questions How do vectors represent a point in space? How do I know if two vectors are equal? What is the magnitude of vector #AB# if #A= (4,2,-6)# and #B=(9,-1,3)#? What is #||v||# if #v = < 3,1,-2 >#? How do I find the unit vector for #v = < 2,-5,6 >#? How do I find the dot product of two three-dimensional vectors? How do I find the angle between two vectors in three-dimensional space? What does it mean if two vectors are orthogonal to each other? What are the standard three-dimensional unit vectors? How could I determine whether vectors #P< -2,7,4 >, Q< -4,8,1 >#, and #R< 0,6,7 ># are all in... See all questions in Vectors in Space Impact of this question 1680 views around the world You can reuse this answer Creative Commons License