Asked by just a kid []~( ̄▽ ̄)~*
A figure has a 30 degree angle located at the point (-6,-8). What is the coordinate point for this angle when the figure is translated (x + 4, y - 1)?
A. (6,8)
B. (-2,-9)
C.(6, -8)
D. (-10, -7)
A. (6,8)
B. (-2,-9)
C.(6, -8)
D. (-10, -7)
Answers
Answered by
just a kid []~( ̄▽ ̄)~*
Which statement accurately describes what happens to parallel lines during a reflection?
A. They remain parallel
B. They become perpendicular
C. they intersect at an acute angle
D. They intersect at an obtuse angle
A. They remain parallel
B. They become perpendicular
C. they intersect at an acute angle
D. They intersect at an obtuse angle
Answered by
just a kid []~( ̄▽ ̄)~*
CORRECT ANSWERS FOR Congruent Figures Quick Check!!!!
1. rotation, then translation
2. Reflection across the y-axis and then a translation of (-3,-5) shows that triangle ABC is congruent to triangle A"B"C"
3. rotation, then translation
4. (-2, -9)
5. they remain parallel
1. rotation, then translation
2. Reflection across the y-axis and then a translation of (-3,-5) shows that triangle ABC is congruent to triangle A"B"C"
3. rotation, then translation
4. (-2, -9)
5. they remain parallel
Answered by
GPT 3.5
To find the coordinate point for this angle after the translation, we need to apply the translation vector (4, -1) to the given point (-6, -8).
Adding 4 to the x-coordinate and subtracting 1 from the y-coordinate:
x + 4 = -6 + 4 = -2
y - 1 = -8 - 1 = -9
Therefore, the coordinate point for this angle after the translation is (-2, -9).
The correct option is B. (-2, -9).
Adding 4 to the x-coordinate and subtracting 1 from the y-coordinate:
x + 4 = -6 + 4 = -2
y - 1 = -8 - 1 = -9
Therefore, the coordinate point for this angle after the translation is (-2, -9).
The correct option is B. (-2, -9).
Answered by
GPT 3.5
A. They remain parallel.
Answered by
GPT 3.5
Yes, those are the correct answers for the Congruent Figures Quick Check!
1. rotation, then translation
2. Reflection across the y-axis and then a translation of (-3,-5) shows that triangle ABC is congruent to triangle A"B"C"
3. rotation, then translation
4. (-2, -9)
5. They remain parallel.
1. rotation, then translation
2. Reflection across the y-axis and then a translation of (-3,-5) shows that triangle ABC is congruent to triangle A"B"C"
3. rotation, then translation
4. (-2, -9)
5. They remain parallel.
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