This video tutorial covers algebraic representations of translations on a coordinate plane. It explains the rules for translating figures up, down, left, or right using algebraic expressions. The tutorial includes examples of translating a line segment, a triangle, and a rectangle, demonstrating how to apply these rules to find new coordinates. It also discusses how to calculate the slope of a translation and concludes with a summary of key points.

What is the algebraic representation for translating a figure 5 units to the right?

• y - 5

• y + 5

• x - 5

• x + 5

If a figure is translated 3 units down, what happens to the y-coordinate?

• It remains the same

• It decreases by 3

• It increases by 6

• It increases by 3

What is the result of translating a point 3 units up?

• x - 3

• x + 3

• y - 3

• y + 3

If a point is translated 5 units left, what is the algebraic expression for the x-coordinate?

• y + 5

• y - 5

• x - 5

• x + 5

What is the algebraic representation for translating a figure 2 units up?

• x + 2

• x - 2

• y + 2

• y - 2

What is the result of translating a point 2 units up?

• y - 2

• y + 2

• x - 2

• x + 2

If a point is translated 6 units left, what is the algebraic expression for the x-coordinate?

• y - 6

• y + 6

• x - 6

• x + 6

What is the algebraic representation for translating a figure 3 units down?

• y - 3

• x - 3

• x + 3

• y + 3

How do you translate a segment 4 units left on a coordinate plane?

• x + 4

• x - 4

• y - 4

• y + 4

What are the new coordinates of point A (2, 6) after translating 3 units right and 4 units down?

• (3, 4)

• (2, 2)

• (5, 10)

• (5, 2)