Consider a three vector system: V1 = (1, 0, 1) V2 = (2, 3, 2) V3 = (1, 2, 1) Fin
ID: 1939487 • Letter: C
Question
Consider a three vector system: V1 = (1, 0, 1) V2 = (2, 3, 2) V3 = (1, 2, 1) Find out the system of unit vectors (e1, e2, e3) corresponding to the set (VI, V2, V3). Consider a second three vector system: U1 = (1, -1, 2) U2 = (1, 2, -3) U3 = (2, -1, -1) Find out the system of unit vectors (e'1, e'2, e'3) corresponding to the set (U1, U2, U3) For both e and e' systems Determine the transformation matrix |lambda | from (e1, e2, e3) to (e'1, e'2, e'3) Determine the transformation matrix |lambda min| from (e'1, e'2, e'3) to (e1, e2, e3). Calculate the matrix product |lambda ij| Times |lambda min| and compare with |lambda min| Times |lambda ij| If the result of these two products is not | |, the identity matrix, what changes are required to achieve this result.Explanation / Answer
V=a1U+b1U+c1U and so on if it is consistent it is linear