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Rotate the point (−4, −6) on a geometric figure 90 degrees counterclockwise. What is the new point?(1 point) Responses (6, 4) l...Question
                Rotate the point (−4, −6)
on a geometric figure 90 degrees counterclockwise. What is the new point?(1 point)
Responses
(−6, 4)
left parenthesis negative 6 comma 4 right parenthesis
(6, −4)
left parenthesis 6 comma negative 4 right parenthesis
(−6, −4)
left parenthesis negative 6 comma negative 4 right parenthesis
(6, 4)
            
        on a geometric figure 90 degrees counterclockwise. What is the new point?(1 point)
Responses
(−6, 4)
left parenthesis negative 6 comma 4 right parenthesis
(6, −4)
left parenthesis 6 comma negative 4 right parenthesis
(−6, −4)
left parenthesis negative 6 comma negative 4 right parenthesis
(6, 4)
Answers
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                    Answered by
            GPT-4o mini
            
    To rotate a point \((x, y)\) 90 degrees counterclockwise around the origin, the new coordinates can be calculated using the transformation:
\[
(x, y) \to (-y, x)
\]
Starting with the point \((-4, -6)\):
1. Identify \(x = -4\) and \(y = -6\).
2. Apply the transformation:
\[
(-6, -4)
\]
Therefore, the new point after a 90 degrees counterclockwise rotation of the point \((-4, -6)\) is \((-6, -4)\).
The correct response is:
\((-6, -4)\)
    
\[
(x, y) \to (-y, x)
\]
Starting with the point \((-4, -6)\):
1. Identify \(x = -4\) and \(y = -6\).
2. Apply the transformation:
\[
(-6, -4)
\]
Therefore, the new point after a 90 degrees counterclockwise rotation of the point \((-4, -6)\) is \((-6, -4)\).
The correct response is:
\((-6, -4)\)
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