what is the coordinates of the image of figure 2 after a dilation with center at the origin and a scale factor of 3
no idea, but all the coordinates will be multiplied by the scale factor.
To find the coordinates of the image after a dilation, you need to multiply each coordinate of the original figure by the scale factor.
Let's assume that the original figure (Figure 2) has coordinates (x, y).
After the dilation with a scale factor of 3 and center at the origin, the new coordinates (x', y') can be found using the following formulas:
x' = scale factor * x
y' = scale factor * y
Substituting the scale factor of 3 into the formulas, we can calculate the new coordinates.
To find the coordinates of the image of figure 2 after a dilation with a center at the origin and a scale factor of 3, you need to scale each coordinate of the original figure by multiplying it by the scale factor.
Let's say the original coordinates of figure 2 are (x, y).
To find the new coordinates, you can follow these steps:
1. Multiply the x-coordinate of each point by the scale factor of 3.
2. Multiply the y-coordinate of each point by the scale factor of 3.
So, the coordinates of the image of figure 2 after the dilation with a center at the origin and a scale factor of 3 will be (3x, 3y).