if a figure is rotated 90 degrees clockwise, what happens to a point at…
b. It moves to (2,−3).
b. It moves to (2,−3).
if a figure is rotated 90 degrees clockwise, what happens to a point at (3,2)?
a. it moves to (-2,3).
b. it moves to (2,-3).
c. it moves to (-3,2).
d. it moves to (3,-2).
if a figure is rotated 90 degrees clockwise, what happens to a point at (3,2)?
a. it moves to (-2,3).
b. it moves to (2,-3).
c. it moves to (-3,2).
d. it moves to (3,-2).
For a point $(x,y)$, 90° clockwise rotation about the origin transforms it to $(y, -x)$.
Substitute $x=3$, $y=2$: $(2, -3)$
b. It moves to (2,−3).
For a point $(x,y)$, 90° clockwise rotation about the origin transforms it to $(y, -x)$.
Substitute $x=3$, $y=2$: $(2, -3)$
b. It moves to (2,−3).
if a figure is rotated 90 degrees clockwise, what happens to a point at (3,2)? a. it moves to (-2,3). b. it moves to (2,-3). c. it moves to (-3,2). d. it moves to (3,-2).
Top-left cell: 180 Top-right cell: 6 Bottom-left cell: 600 Bottom-right cell: 20 Final product: 806
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\(-15\)
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d. (6,−8)
$\frac{1}{3}$ (Note: To plot rise/run: from $(0,1)$, draw a vertical line up 1 unit to $(0,2)$ (rise), then a horizontal line right 3 units to $(3,2)$ (run); or vice versa.)
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