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- In Problem ,use the vectors in the figure at the right to graph each of the following vectors. u - vI need to solve this without using matrices. The components of a vector V in the basis B = (v1,v2) are (3,-2). Which are the components of the same vector in the basis C = (u1,u2), if v1 = 4u1-u2 and v2 = 4u1-3u2? Remember, no matrices.Can you help me find the unique vector described in problem 2?
- How can I find a basis for KerT of the attached function? I know that T is linear but how do I find the KerT and therefore the basis?I would need some help with problem #46 to find the vectors T, N, and B at the given point, please?Find a function r(t) that describes the line through P(3,4,5) that is orthogonal to the plane 2x-z=4. r(t) is a vector, I know that the dot product would help me solve this, but I just don't know how to set up the problem exactly.
- I have the following vectors, I have a problem with understanding why one becomes 'a+b' and the other 'b-a' and visualising it.the component of vector a are ax=2.0 units and ay=3.0units while that of another vector b are Bx= 3.0 units and by=2.0 units. what is the smallest between vectors a and bFind the equation of the plane passing through the point (3, 2, 2) perpendicular to the vector n=2i+3j-k.