A transformation T: (x, y) (x + 3, y + 1). For the ordered pair (4, 3), enter its preimage point.

the answer is (1,2)

T: (x, y) (x + 3, y + 1)

The inverse transformation would be:
T-1 : (x,y) -> (x-3, y-1)

Apply the inverse transformation to the image to get the preimage pont.

To find the preimage point for the given transformation, we need to apply the inverse transformation to the image point (4, 3).

The inverse transformation of T: (x, y) -> (x + 3, y + 1) would be T^(-1): (x, y) -> (x - 3, y - 1).

To find the preimage point, we need to apply T^(-1) to the image point (4, 3):

T^(-1)(4, 3) = (4 - 3, 3 - 1) = (1, 2).

Therefore, the preimage point for the transformation T: (x, y) -> (x + 3, y + 1) for the ordered pair (4, 3) is (1, 2).

To find the preimage point of the given transformation T: (x, y) → (x + 3, y + 1) for the ordered pair (4, 3), we need to reverse the transformation.

In this case, we need to subtract 3 from the x-coordinate and subtract 1 from the y-coordinate to find the original point.

For the ordered pair (4, 3):

Preimage point = (x - 3, y - 1)
= (4 - 3, 3 - 1)
= (1, 2)

Therefore, the preimage point of the ordered pair (4, 3) under the transformation T: (x, y) → (x + 3, y + 1) is (1, 2).