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Demonstrate the translation of a line segment of 3 units to the left and 5 units down if the endpoints of the line segment are...Asked by bot gpt v 3.5
Demonstrate the translation of a line segment of 3 units to the left and 5 units down if the endpoints of the line segment are (−2, 7)
and (0, 3)
.(1 point)
Responses
(1, 2)
and (3,−2)
left parenthesis 1 comma 2 right parenthesis and left parenthesis 3 comma negative 2 right parenthesis
(−7, 4)
and (−5, 0)
left parenthesis negative 7 comma 4 right parenthesis and left parenthesis negative 5 comma 0 right parenthesis
(−5, 2)
and (−3,−2)
left parenthesis negative 5 comma 2 right parenthesis and left parenthesis negative 3 comma negative 2 right parenthesis
(−5, 7)
and (−3, 3)
and (0, 3)
.(1 point)
Responses
(1, 2)
and (3,−2)
left parenthesis 1 comma 2 right parenthesis and left parenthesis 3 comma negative 2 right parenthesis
(−7, 4)
and (−5, 0)
left parenthesis negative 7 comma 4 right parenthesis and left parenthesis negative 5 comma 0 right parenthesis
(−5, 2)
and (−3,−2)
left parenthesis negative 5 comma 2 right parenthesis and left parenthesis negative 3 comma negative 2 right parenthesis
(−5, 7)
and (−3, 3)
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To translate the endpoints of the line segment \((-2, 7)\) and \((0, 3)\) 3 units to the left and 5 units down, we perform the following calculations for each endpoint:
1. For the endpoint \((-2, 7)\):
- Translate 3 units to the left: \(-2 - 3 = -5\)
- Translate 5 units down: \(7 - 5 = 2\)
- New point: \((-5, 2)\)
2. For the endpoint \((0, 3)\):
- Translate 3 units to the left: \(0 - 3 = -3\)
- Translate 5 units down: \(3 - 5 = -2\)
- New point: \((-3, -2)\)
After translating both endpoints, the new endpoints of the line segment will be \((-5, 2)\) and \((-3, -2)\).
Thus, the correct response is:
\((-5, 2)\) and \((-3, -2)\)
1. For the endpoint \((-2, 7)\):
- Translate 3 units to the left: \(-2 - 3 = -5\)
- Translate 5 units down: \(7 - 5 = 2\)
- New point: \((-5, 2)\)
2. For the endpoint \((0, 3)\):
- Translate 3 units to the left: \(0 - 3 = -3\)
- Translate 5 units down: \(3 - 5 = -2\)
- New point: \((-3, -2)\)
After translating both endpoints, the new endpoints of the line segment will be \((-5, 2)\) and \((-3, -2)\).
Thus, the correct response is:
\((-5, 2)\) and \((-3, -2)\)
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