Find the component form of the vector that translates P(4,5) to P'. P'(-3, 7) P'(-1,-6)

We start with the point P(4,5) and this is translated to the point P'(a, b).

We want to find the component form of the vector associated with the translation.

For a general translation for a point: P = (p1, p2) to Q = (q1, q2)  the components of the vector will be:

V = < (q1 - p1), (q2 - p2)>

Then, if the points are:

1) P(4, 5) and P'(-3, 7)

The vector is:

V = < (-3 - 4), (7 - 5) > = <-7, 2>

2) P(4, 5) and P'(-1, - 6)

The vector is:

V = < (-1 - 4), (-6 - 5)> = <-5, -11>

it's

to find the perimeter of the rectangle this is the expression:

x-9+x-9+3x-4+3x-4=138

if we simplify it:

8x-26=138

remember, 138 is what it all adds up to

the length is 11.5cm

the width is 57.5cm

the area is 661.25cm^2

the answers might not be correct use at own risk