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The vertices of a figure are given. Find the coordinates of the figure after the transformations given.
J(1,1),K(3,4),L(5,1)
J(1,1),K(3,4),L(5,1)
Rotate 90° clockwise about the origin. Then dilate with respect to the origin using a scale factor of 3.

What are the coordinates for the final figure?

Respuesta :

I have this same problem in my 8th grade book.

(1,-1) (4,-3) (1,-5)

Then for the next problem:

J" (3,-3)  K" (12,-9)  L" (3, -15)

The coordinates for the final figure if rotated 90° clockwise about the origin and dilated using a scale factor of 3 is J'(-9, 3), K'(-12, 9), and L'(-3, 15)

Given the coordinate of the vertices of the figure, JKL is expressed as J(1,1), K(3,4), and L(5,1)

  • If the coordinate (x, y) is rotated 90° clockwise about the origin, the resulting coordinate will be (-y, x)

  • If the coordinate points J(1,1), K(3,4), and L(5,1) is rotated 90° clockwise about the origin, the resulting coordinate will be at J'(-1, 1), K'(-4, 3), and L'(-1, 5)
  • To dilate by a factor of 3 means multiplying the coordinates by 3

Dilating the resulting coordinate using a scale factor of 3, the coordinates for the final figure is J'(-9, 3), K'(-12, 9), and L'(-3, 15)

Learn more here: https://brainly.com/question/16727612