I see you’ve uploaded a practice sheet related to transformations. Here’s a breakdown of the tasks you’ve shared:

Question 7:

You're asked to describe the sequence of transformations that map triangle $\triangle QRS$ onto triangle $\triangle TUV$. It seems like a translation is involved, and you’re supposed to fill in how many units left and down the translation should be, as well as the type of transformation (likely a reflection or rotation) after that.

Question 8:

The task involves translating a rectangle $EFGH$ 3 units left and 3 units down, followed by a 90° rotation about the origin. After that, you need to graph the new location of the rectangle.

Question 9:

You are to describe the sequence of transformations that map quadrilateral $ABCD$ onto quadrilateral $HIJK$, which might involve translation, rotation, or reflection.

Question 10:

For this task, triangle $\triangle QRS$ needs to be mapped onto triangle $\triangle Q'R'S'$ using a reflection across the y-axis, followed by a translation 6 units down.

Question 11:

This question is about higher-order thinking, discussing glide reflections and whether they would result in a functioning table arrangement.

Would you like help solving any specific problem here, or should I explain the transformations in detail? Let me know if you'd like to dive deeper into a particular section!

Also, here are a few related questions you could explore:

1. How do you apply a reflection across the x-axis to an object?
2. What is the difference between a rotation and a reflection in transformations?
3. How do you find the coordinates of a shape after a translation?
4. Can multiple transformations be combined to map a figure onto another?
5. What does it mean for a transformation to be an isometry?

Tip: When solving transformations, always start by identifying the type (translation, reflection, rotation, dilation) and the specific movement it involves, such as direction, angle, or units.