Drag the tiles to the correct boxes to complete the pairs. Match each sequence of transformations to the graph that proves shape I is similar to shape II when applied to shape I.
a reflection across the
y-axis, followed by a
90° clockwise rotation
about the origin, and then
a dilation by a scale factor
of 0.5
a translation 7 units
right and 4 units down,
and then a dilation
by a scale factor of 2
a reflection across the
y-axis, followed by a
90° counterclockwise
rotation about the origin,
and then a dilation by a
scale factor of 0.5
a reflection across the
y-axis, and then
a dilation by a scale
factor of 2

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1- 7 units up 4 down; dil 2

2- clockwise rotation

3- reflection; dil 2

4- Counter-clockwise rotation

Step-by-step explanation:

I'm sorry if you don't understand but when I was writing my notes I shortened it and I don't remember the real wording.

But if you read the problems the two that are very similar are the same but one of the problems says clockwise and the other is counter-clockwise. And the one that is shorter than the other three problems is the reflection; dil 2, and the other is kinda obvious. I hope you understand

By :)

1. a translation 7 units

right and 4 units down,

and then a dilation

by a scale factor of 2

a reflection across the

y-axis, followed by a

90° counterclockwise

rotation about the origin,

and then a dilation by a

scale factor of 0.5

a reflection across the

y-axis, and then

a dilation by a scale

factor of 2

2.a reflection across the

y-axis, followed by a

90° clockwise rotation

about the origin, and then

a dilation by a scale factor

of 0.5

3.a reflection across the

y-axis, and then

a dilation by a scale

factor of 2

4. a reflection across the

y-axis, followed by a

90° counterclockwise

rotation about the origin,

and then a dilation by a

scale factor of 0.5

26?

step-by-step explanation:

1.3

step-by-step explanation:

3x2=6   9x+6

bring down the 6 on both sides

6+6=12

12= 9x

divide by 9

12/9 =

1.3 =x