Drill: Apply a Coordinate Transformation Rule (generated)

Translate the point $(-5, 7)$ by 7 units right and 4 units up. What is the $y$-coordinate of the image?

Translate the point $(-5, -3)$ by 2 units right and 9 units up. What is the $y$-coordinate of the image?

Translate the point $(0, -3)$ by 6 units right and 2 units up. What is the $y$-coordinate of the image?

Translate the point $(-6, 5)$ by 6 units right and 4 units up. What is the $y$-coordinate of the image?

Translate the point $(8, 4)$ by 3 units right and 3 units up. What is the $y$-coordinate of the image?

Translate the point $(-2, -3)$ by 2 units right and 2 units up. What is the $y$-coordinate of the image?

Translate the point $(8, -4)$ by 4 units right and 4 units up. What is the $y$-coordinate of the image?

Translate the point $(5, -1)$ by 9 units right and 2 units up. What is the $y$-coordinate of the image?

Translate the point $(3, -2)$ by 2 units right and 9 units up. What is the $y$-coordinate of the image?

Translate the point $(-1, -2)$ by 2 units right and 7 units up. What is the $y$-coordinate of the image?

Reflect the point $(-3, -19)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(5, 4)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(-2, -19)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(8, -17)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(-2, 13)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(-3, -5)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(2, 17)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(-2, 18)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(0, -15)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(-3, -1)$ across the $x$-axis. What is the $y$-coordinate of the image?

Reflect the point $(17, -2)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(2, 5)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-2, 2)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-11, 1)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(18, -5)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-18, 2)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-4, -8)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(12, -2)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-18, -7)$ across the $y$-axis. What is the $x$-coordinate of the image?

Reflect the point $(-9, -7)$ across the $y$-axis. What is the $x$-coordinate of the image?

Rotate the point $(-15, 5)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-8, -8)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(10, 4)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-20, 1)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-20, 7)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-4, -5)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(9, -6)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-1, -1)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(2, 3)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-20, -2)$ 90 degrees counterclockwise about the origin. What is the $x$-coordinate of the image?

Rotate the point $(-7, -3)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(8, 4)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(-4, -14)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(4, 19)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(5, -7)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(4, -6)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(4, -19)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(8, -10)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(-2, 5)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(5, -6)$ 180 degrees about the origin. What is the $y$-coordinate of the image?

Rotate the point $(-4, -6)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(4, 7)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(8, 19)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(5, 3)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(-6, -5)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(2, -8)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(5, -6)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(8, -10)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(7, -4)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Rotate the point $(-2, -16)$ 270 degrees counterclockwise about the origin (equivalently, 90 degrees clockwise). What is the $x$-coordinate of the image?

Dilate the point $(-2, 3)$ with scale factor $k = 3$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(-6, 7)$ with scale factor $k = 5$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(-2, 6)$ with scale factor $k = 5$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(6, 7)$ with scale factor $k = 5$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(-6, -6)$ with scale factor $k = 5$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(3, -3)$ with scale factor $k = 4$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(4, -2)$ with scale factor $k = 3$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(5, 6)$ with scale factor $k = 3$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(4, -6)$ with scale factor $k = 4$, centered at the origin. What is the $y$-coordinate of the image?

Dilate the point $(-4, 4)$ with scale factor $k = 3$, centered at the origin. What is the $y$-coordinate of the image?