Reflection of Quadrilateral PQRS

The video tutorial demonstrates how to use a reflect tool to find the image of quadrilateral PQRS by reflecting it over the line y = x + 2. The process involves setting the line with a slope of one and a y-intercept of two, then reflecting the quadrilateral across this line. The tutorial explains the reflection process, showing how points on the quadrilateral change positions relative to the line.

What is the main task described in the video?

• To reflect a quadrilateral over a line

• To draw a quadrilateral

• To find the midpoint of a line

• To calculate the area of a quadrilateral

Which line is the quadrilateral reflected over?

• y = x + 1

• y = x + 2

• y = 2x + 2

• y = 2x + 1

What is the slope of the line y = x + 2?

• 3

• 0

• 1

• 2

How do you verify the slope of the line using the reflect tool?

• By checking if it moves one unit right and two units up

• By checking if it moves two units right and one unit up

• By checking if it moves one unit right and one unit up

• By checking if it moves two units right and two units up

What is the y-intercept of the line y = x + 2?

• (0, 0)

• (0, 1)

• (0, 2)

• (0, 3)

What happens to point S after reflection?

• It moves to the top and left of the line

• It moves to the right and bottom of the line

• It stays in the same position

• It moves to the top and right of the line

What is the result of reflecting point P?

• It moves to the other side of the line

• It moves to the right and bottom of the line

• It moves to the left and top of the line

• It moves to the left and bottom of the line

What is the significance of the line y = x + 2 in this task?

• It is the line used to calculate the area

• It is the line of symmetry for the reflection

• It is the line used to find the midpoint

• It is the line where the quadrilateral is drawn

What tool is used to perform the reflection?

• Reflect tool

• Measure tool

• Rotate tool

• Draw tool

What is the final outcome of the reflection process?

• The quadrilateral is enlarged

• The quadrilateral is reflected over the line

• The quadrilateral is rotated

• The quadrilateral is unchanged