Graph the image of the given triangle under a dilation with a scale factor of -3 and center of dilation (0,0)
![Graph the image of the given triangle under a dilation with a scale factor of 3 and center of dilation 00 class=](https://us-static.z-dn.net/files/d46/d654b7c4585c567fd8e3a17e211550be.jpg)
Answer:
A'=(6, -9) B'=(0,-6) and C=(9,9)
Step-by-step explanation:
Let's do it by parts, so that the comprehension may be as clear as possible. To Dilate a Triangle is to transform it making it bigger, or smaller.
A= (-2,3) B=(0,2) and C=(-3,-3)
The center of Dilation indicates the point which is the reference for us to dilate the Triangle, and it shows us the direction. Since the point is (0,0) it is in the center of the Cartesian Plane.
In addition to this, the scale factor, multiplies each coordinate in this case for -3, then there was a rotation and dilation in fact:
From:
A= (-2,3) B=(0,2) and C=(-3,-3)
It becomes:
A'=-3(-2,3) B'=-3(0,2) and C'=-3(-3,-3)
A'= (6,-9) B'=(0,-6) and C' =(9,9)