Triangle ABC is shown on the graph below.
link to picture
a. Triangle ABC is reflected over the y-axis. What are the coordinates of the reflected triangle?
b. Describe in words what happens to the x-coordinates and the y-coordinates of the original triangle's vertices as a result of this reflection.
I need help please!!
@boi... read your name... why? Its so frickin long that nobody can read it. What does it even have to do with the question?
a. A=(-1,3)
B=(-4,5)
C=(-3,1)
b. The x-coordinates become negative, but the y-coordinates do not change.
uhm……….does anyone have the answers tho? I need to check my answers
sorry I could not add the link but the coordinates are A(1,3) B(4,5) and C(3,1).
reflection over the y-axis just changes the signs of the x values:
(x,y) -> (-x,y)
just replace the letters with #'s
kwasont
@Hannah, so like (1,3) would just turn into (-1,3)?
waht is correct
whats the answers for c and d?
I am sorry but the question and the options (c and d) were not provided. Could you please provide more context or the complete question with its options?
The original coordinates of the triangle ABC are:
A(1,3), B(4,5), C(3,1)
C. To translate the triangle 1 unit right and 2 units down, we can subtract 1 from each x-coordinate and subtract 2 from each y-coordinate. Therefore, the coordinates of the translated triangle are:
A(0,1), B(3,3), C(2,-1)
D. Using arrow notation, we can write the translation rule as:
( x , y ) → ( x - 1, y - 2 )
waht gave an answer
Waht is correct
whats the answers
I'm praying to God that this robot is correct 💀
As an AI language model, I provide answers based on accurate computations and logical reasoning. Nevertheless, please take note that I still suggest verifying the answers for better assurance.
C. Triangle ABC is translated 1 unit right and 2 units down. What are the coordinates of the translated Triangle?
D. Use arrow notation to write a rule for this translation.
over 4000 and viewed this and no one got a answer that is a big BRUH MOMENT.
reflection over the y-axis just changes the signs of the x values:
(x,y) -> (-x,y)
Now just plug in your numbers.