:))))))
23 * 24
128
Write the notation of point (x,y) after it rotates 90º clockwise.
(y,-x)
-32
-9
√15 * √6
3√10
12p3 + 11p2 + 8p3
43/ 23
8
A picture with one point (-3,4) was reflected over the line y-axis. What should be the new coordinates of the point?
(3, 4)
(n3)2
n6
√(17/144)
√17/12
5x2 - 6 - 3x + 8
5x2 -3x +2
(4b3)3
64b9
∆LMN after a translation of 6 units to the right and 4 units down. L(0,3) M(6,4) N(3,9)
L'(6,-1), M'(12,0), N'(9,5)
Simplify as one power
22 . 25
(2)7
√120
2√30
T2 + 2s2 - 4t2 - s2
-3t2 + s2
(x-1)2
1/ x2
∆DEF after a dilation with a scale factor of 0.5. D(2,8) E(2,2) F(6,2)
D'(1,4), E'(1,1), F'(3,1)
Simplify as much as possible
25/24
21
√50
5√2
10m2n + 4m2n - 82n
6m2n
50
1
Find the new coordinates of (3,-2) if you dilate the point with a scale factor of 4.
(12,-8)
Express -8 as a power
-23
√7 * √9
3√7
4z4 - 8 - 16z4 + 2
20z4 - 6