Pentagon PQRST is graphed on a coordinate grid as shown. The figure is rotated 180º clockwise with the origin as the center or rotation to create a new figure. What is the rule? (You may a grid to draw the new figure and the table to determine which rule describes this transformation.) The image displays a coordinate plane with both the x-axis and y-axis, each marked from -10 to 10. In the graph, a quadrilateral shape is plotted using four points, which are roughly located at:1. (-2, -1)2. (-1, -1)3. (-1, 1)4. (-3, 0)These points are connected to form a closed figure, resembling a skewed rectangle.The graph is divided into four quadrants:- **Quadrant I**: Positive x and y values- **Quadrant II**: Negative x and positive y values- **Quadrant III**: Negative x and y values- **Quadrant IV**: Positive x and negative y valuesThe plotted shape lies within the boundaries of Quadrant III and Quadrant II, showing how shapes and points can be represented and transformed in a coordinate system. This example can be used to illustrate the concept of coordinate geometry, including plotting points, connecting them to form shapes, and understanding the layout of the Cartesian plane.

The figure given in the problem represents the pentagon PQRST. The coordinates of pentagon PQRST…

Answered: entagon PQRST is graphed on a…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Pentagon PQRST is graphed on a coordinate grid as shown. The figure is rotated 180º clockwise with the origin as the center or rotation to create a new figure. What is the rule? (You may a grid to draw the new figure and the table to determine which rule describes this transformation.)

The image displays a coordinate plane with both the x-axis and y-axis, each marked from -10 to 10.

In the graph, a quadrilateral shape is plotted using four points, which are roughly located at:

1. (-2, -1)
2. (-1, -1)
3. (-1, 1)
4. (-3, 0)

These points are connected to form a closed figure, resembling a skewed rectangle.

The graph is divided into four quadrants:

- **Quadrant I**: Positive x and y values
- **Quadrant II**: Negative x and positive y values
- **Quadrant III**: Negative x and y values
- **Quadrant IV**: Positive x and negative y values

The plotted shape lies within the boundaries of Quadrant III and Quadrant II, showing how shapes and points can be represented and transformed in a coordinate system. This example can be used to illustrate the concept of coordinate geometry, including plotting points, connecting them to form shapes, and understanding the layout of the Cartesian plane.

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