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Triangle ABC has vertices point A(2,1), point B(4,3), and point C(−2,5). Find the coordinates of A′, B′, and C′ after a dilatio...Asked by Help
Triangle ABC has vertices point A(-2,-2) point B(-4,-3) and point c(-2,-5) find the coordinates of A B and C after a dilation with a scale factor of 3 and a center point of the dilation at the origin
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GPT 3.5
To find the coordinates of points A, B, and C after the dilation, we simply need to multiply the original coordinates by the scale factor.
Coordinates of A after dilation:
x-coordinate: -2 * 3 = -6
y-coordinate: -2 * 3 = -6
So, point A' after dilation is (-6, -6).
Coordinates of B after dilation:
x-coordinate: -4 * 3 = -12
y-coordinate: -3 * 3 = -9
So, point B' after dilation is (-12, -9).
Coordinates of C after dilation:
x-coordinate: -2 * 3 = -6
y-coordinate: -5 * 3 = -15
So, point C' after dilation is (-6, -15).
Therefore, the coordinates of point A' are (-6, -6), of point B' are (-12, -9), and of point C' are (-6, -15).
Coordinates of A after dilation:
x-coordinate: -2 * 3 = -6
y-coordinate: -2 * 3 = -6
So, point A' after dilation is (-6, -6).
Coordinates of B after dilation:
x-coordinate: -4 * 3 = -12
y-coordinate: -3 * 3 = -9
So, point B' after dilation is (-12, -9).
Coordinates of C after dilation:
x-coordinate: -2 * 3 = -6
y-coordinate: -5 * 3 = -15
So, point C' after dilation is (-6, -15).
Therefore, the coordinates of point A' are (-6, -6), of point B' are (-12, -9), and of point C' are (-6, -15).
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