To describe the coordinates of angle ABC after the first transformation, we have:
A (-84, -58)
B (?)
C (-33, ?)
The function rule for the first transformation is XY = X + 4Y - 6.
For point A (-84, -58):
XY = -84 + 4(-58) - 6
= -84 - 232 - 6
= -322
Therefore, A transforms to B as (-322, ?) based on the first transformation.
To find the missing y-coordinate for point B, we need additional information or coordinates.
Now, let's consider the second transformation. The function rule for the second transformation is XY = X + 5Y - 3.
The composition of the two transformations can be represented as:
XY' = (XY + 4Y - 6) + 5Y - 3
Simplifying this equation, we have:
XY' = XY + 9Y - 9
To predict the quadrant of the image after the composition transformation, we need to determine the sign of XY'.
However, since we don't have the missing coordinates for B and C after the first transformation, we cannot accurately determine the result or the quadrant for the composition transformation.
use the function rules describe the coordinates of angle ABC and predict a quadrant. It will be an after the transformation angle ABC with coordinates a negative84B -58 and C -33 is transform formed by XY equals X plus 4Y -6 to produce angle ABC ABC is transformed by the raw XY equals X plus 5Y -3 create the rule for the composition transformation in predict what quadrant the image will be in.
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