Transformations
A shape moves 3 units right and 2 units down. Describe the type of transformation
Translation
x^2 + x^3
x^2 + x^3
(4x^3+2)+(2x^3-2)
7x^3
A shape is scaled by a factor of 3 and spins 180 degrees around the origin. Describe the two transformations that took place.
Dilation and Rotation
10x^2 + 3x^2
13x^2
(7m^2-m-3)-(2m^2-2m-10)
5m^2+m+7
A = (-2, 4)
A' = (4, 2)
Describe the transformation
rotated 90 degrees clockwise
(or 270 degrees counterclockwise)
(64x^64)/(8x^8)
8x^56
3x(10x^2+2x-4)
30x^3+6x^2-12x
A dilation is performed with a scale factor of 2 with the center at the origin. What are the coordinates of A if A' = (-3, 4)?
A = (-1.5, 2)
6x^17 xx -3x^-23
-18/x^6
(2x-5)(8x+10)
16x^2-20x-50
Based on the coordinates given below, describe the change in coordinate notation: X(10, -2) → X’(3, -17)
(x, y) -> (x - 7, y - 15)
(6x^3y^6z^8)^2/(9x^5yz^17)
(4xy^11)/z
(x+3)(3x^2+7x+12)
3x^3+16x^2+33x+36