Which of the following transformations maps PQRS T onto P’Q’R’S’T’?
translation left 13 units and down 3 units
translation left 14 units and down 4 units
Which of the following transformations maps PQRS T onto P’Q’R’S’T’
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Which of the following transformations maps PQRS T onto P’Q’R’S’T’?
translation left 13 units and down 3 units
translation left 14 units and down 4 units
To determine which transformation maps the shape PQRS T onto P’Q’R’S’T’, we need to look at the differences in the coordinates of the points.
1. Translation left 13 units and down 3 units:
– This means you subtract 13 from the x-coordinates and 3 from the y-coordinates of each point.
2. Translation left 14 units and down 4 units:
– This means you subtract 14 from the x-coordinates and 4 from the y-coordinates of each point.
To find the correct transformation, you would compare the original points’ coordinates with the transformed coordinates (P’, Q’, R’, S’, T’) to see which translation brings them to the new positions.
If the changes in the x-coordinates and y-coordinates match with the first translation (left 13, down 3) or the second (left 14, down 4), that transformation will be the correct answer.
Make sure to calculate the exact differences in the coordinates to identify the accurate mapping! If you need further help, feel free to ask, and check the extended services page for more detailed explanations.