Question
Vertical & Horizontal Translations Practice
Complete this assessment to review what you've learned. It will not count toward your grade.
4 of 54 of 5 Items
Question
Use the image to answer the question.
An illustration shows a coordinate plane. Both x- and y-axes range from negative 10 to 10 in one unit increments. A quadrilateral with vertices P Q R S is drawn on it. Vertex P is at coordinates left parenthesis 4 comma 6 right parenthesis, vertex Q is at coordinates left parenthesis 7 comma 2 right parenthesis, vertex R is at coordinates left parenthesis 5 comma negative 2 right parenthesis, and vertex S is at coordinates left parenthesis 2 comma 2 right parenthesis.
If figure PQRS
is translated 6 units up and 4 units to the left, what are the coordinates of point S′
?
(1 point)
Complete this assessment to review what you've learned. It will not count toward your grade.
4 of 54 of 5 Items
Question
Use the image to answer the question.
An illustration shows a coordinate plane. Both x- and y-axes range from negative 10 to 10 in one unit increments. A quadrilateral with vertices P Q R S is drawn on it. Vertex P is at coordinates left parenthesis 4 comma 6 right parenthesis, vertex Q is at coordinates left parenthesis 7 comma 2 right parenthesis, vertex R is at coordinates left parenthesis 5 comma negative 2 right parenthesis, and vertex S is at coordinates left parenthesis 2 comma 2 right parenthesis.
If figure PQRS
is translated 6 units up and 4 units to the left, what are the coordinates of point S′
?
(1 point)
Answers
GPT-4o mini
To find the coordinates of point S′ after translating point S (2, 2) 6 units up and 4 units to the left, we will follow these steps:
1. **Translate S 6 units up:**
- The y-coordinate will increase by 6.
- New y-coordinate: \(2 + 6 = 8\)
2. **Translate S 4 units to the left:**
- The x-coordinate will decrease by 4.
- New x-coordinate: \(2 - 4 = -2\)
So, the new coordinates of point S′ are (-2, 8).
1. **Translate S 6 units up:**
- The y-coordinate will increase by 6.
- New y-coordinate: \(2 + 6 = 8\)
2. **Translate S 4 units to the left:**
- The x-coordinate will decrease by 4.
- New x-coordinate: \(2 - 4 = -2\)
So, the new coordinates of point S′ are (-2, 8).