Assume that T is a linear transformation. Find the standard matrix of T. T: set of real numbers R cubedright arrowset of real numbers R squared, Upper T (Bold e 1 )equals(1,9), and Upper T (Bold e 2 )equals(negative 7,2), and Upper T (Bold e 3 )equals(9,negative 2), where Bold e 1, Bold e 2, and Bold e 3 are the columns of the 3times3 identity matrix.

How have to have to put write them down and then after that you can draw a graph which can show how its done.

Step-by-step explanation:

just write the points down so then you can see how it's done.

B I personally think..

Step-by-step explanation:

Hi,

Use Differential Formula :

d(u(x) • v(x))/dx = u'(x) • v(x) + u(x) • v'(x)

at x = 1 :

d(u(1) • v(1))/dx = u'(1) • v(1) + u(1) • v'(1)

d(u(1) • v(1))/dx = -5 • 6 + 4  • -2

d(u(1) • v(1))/dx = -30 - 8

d(u(1) • v(1))/dx = -38

Hope this helped :)