Point P is located at (-4, 3). What are the coordinates of P' after a transformation up 3 and left 2?
(-6, 0)
4 x 103
122 x 124
126
(2 x 104)(3 x 108)
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6 x 1012
4a - 8b - 7a + 2a - 3b
-a - 11b
-3(2x + 3y)
-6x - 9y
Point Q is located at (2, 5). After a transformation, Q' is located at (4, -2). How was Q transformed?
Translation, 2 right, 7 down
1.25 x 105
(1/3)2 x (1/3)4 x (1/3)-3
(1/3)3
(4 x 10^3) / (2 x 10^2)
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2 x 10
-12x + 14y - 3z + 4x - 5y + -z
-8x + 9y - 4z
-1/2(12x - 8y)
-6x + 4y
Point B is located at (-4, -2). Where is B' after a rotation 90 degrees clockwise?
(-2, 4)
1.6 x 10-5
(x3 y4 z)(x4 y-2 z0)
x7 y2 z
(2.1 x 10-5)(6 x 108)
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1.26 x 104
7m - 6q - 8m + 3q + m + 2q
-q
3 + 2(4a - 9)
8a - 15
Point C is located at (4, -6). Where is C' after a dilation of 1/2 and reflection in the y axis?
(-2, -3)
7 x 10-7
(5r-2 p5 q12)(-3r2 p6 q-6)
-15p11 q6
(4.4 x 10-15)(2.1 x 1010)
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9.24 x 10-5
3 - 4a + 2 + 6a
2/3(1/3x + 2/5)
2/9x + 4/15
A quadrilateral is transformed in order to produce another quadrilateral that is similar, but not congruent to the original. What sort of transformation must have been applied?
Dilation
0.0025 x 104
(-3 d1/3 f2/5 s1/4)(-2 d8/3 f18/5 s11/4)
6 d3 f4 s3
(2.5 x 108)(5 x 10-12)(4 x 1010)(0.002 x 106)
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1 x 1011
4x^2 + 2x + 9 - 7x^2 - x + 3
-3x^2 + x + 12
-7 - 4(2a - 5) + 6
- 8a + 19