Consider the bases
and the linear maps
Consider the bases
and the linear maps
(b) To find
c) To find
To find: The equivalent polar equation for the given rectangular-coordinate equation.
Given:
The coordinates of the point in the \(\displaystyle{x}
Consider the following vectors in
Given the elow bases for
B2 = (1, 2), (-2, 1) (0, 5) =
(1, 7) =
a. Use graph technique to find the coordinate in the second basis. (10 points) b. Show that each basis is orthogonal. (5 points) c. Determine if each basis is normal. (5 points) d. Find the transition matrix from the standard basis to the alternate basis. (15 points)