In the graph below, find the coordinate of the image point. O is the origin and P is the point (4, 3). Ry and Rx are reflections around the x- and y- axes. Complete the following: HpHo : (3, 0) --->
@satellite73
i totally don't understand this question
what does HpHo mean?
can you attach the question as it is written?
i think h means half or rotates 180 degrees and its (Hp) (Ho)
sorry i am really lost any way to attach the question?
mmmm maybe a screen shot?
yeah that might help
you have \(R_x\) in the problem, but no \(R_x\) in the question i am totally confused
wow i would really like to help, but his is greek to me. i have no idea what \(H_0\) means in this context there is no \(H\) in the text part
have you seen another problem like this? or any explanation? an example?
yes someone told me it was a half roatation around "p for example
"p"
or a 180 degree around the given point which is "p" in this case
so maybe a half rotation around \((0,0)\) would take \((3,0)\) to \((-3,0)\)?|dw:1368324356099:dw|
but then you have to roate it around "o"
no i think you do the right one first
that is usually the way you read something like \(H\circ G\) to \(G\) first then \(H\)
the person that told me that said do whatever one is closest to the original point
so my guess (and it is really only a guess) is that first you take \((3,0)\) and rotate it 180 degrees about \((0,0)\) to get \((-3,0)\) and then rotate it 180 degrees about \((4,3)\) to get \((11,6)\)
yeah the one "closest" to \((3,0)\) is \(H_0\)
and \(H_0\) means (apparently) rotate 180 degrees about \((0,0)\)
so my best guess is \((11,6)\) is there any way you can check the answer to see if it is right?
if you don't mind me saying so, this is one weird retricequestion
okay thanks are you busy or can you help some ?
sure i can help some if i can figure out the question was that answer correct?
yes i t was:)
yay!
If a translation maps point (3, 2) to (4, 5); or T : (3, 2) (4, 5), indicate the image for (2, 4).
ok we can try another if you like
yippy!
my best guess is right one up three so for this one try \((3,7)\)
let me know if it seems right
Using the given figure, the square ABCD is transformed to a new location. The transformation shown is
idk how to figure that other one out i hop eits right idk
T : (3, 2) (4, 5) from 3 to 4 is right one unit from 2 to 5 is up 3 units
so i am figuring that the translation is "right 1, up 3" that is all
i am not sure what the question is for the third one you posted it looks like the translation is "right 5, up 2" but i am not sure what notation you are using to indicate that
maybe something like \[(x,y)\to (x+5,y+2)\] ? i don't know what notation you are supposed to use
okay ty
look familiar?
yes i t def does
ok good
The rotation R maps all 60° about O the center of the regular hexagon. State the image of B for the following rotatio R2=
what on earth is B ?
i bet that helps
if R is a 60 degree rotation, that i figure \(R^2\) is a 120 rotation
so in that picture, B would go to F
that is, if i am interpreting R2 correctly as \(R^2\)
how we doing so far? you realize i hope that i am making a guess as to what the question is asking
i think the roation is forward instead o backwards on the wheel
could be i suppose, but in math a 60 degree rotation almost always means counter clockwise
if you are told different, then i believe you it is hard to know without instructions
ikr i hate when they give poor instructions
yeah, a text usually helps, or at least an example
For the transformation T, what is T-1? T : (x, y) --> (x + 4, y + 3) T-1: (x, y) --->
that is an easy one \[T:(x,y)\to (x-4,y-3)\]
A transformation named T maps XYZ to X'Y'Z'. The transformation shown is a
what are your options?
glide? i have heard that, but i am not sure i assume you have choices for this
reflection translation dilation
translation it translated to the right
Based on the graph, the coordinates for DO, 1 of X are
?
maybe another screen shot for this one
there is no DO in the picture, and i have no idea what "1 of X" means
ok \(x\) is \((4,0)\) but what is \(D_{0,1}\) supposed to mean? any idea?
if it is a dilation, then i think maybe it stays the same
it is really hard to do this without knowing what the notation means any idea?
i think its dilation
but by how much? what happens if you click on "help" does it say? it must somehow depend on both 0 and1 in the subscript of \(D_{0,1}\)
yeah your right it stays the same . and if i press help then nothing happens
really? not much help then is it?
hahhaha nope
this one i understand if you rotate that thing 180 about the origin then \((1,-2)\) will go to \((-1,2)\)
help does nothing how are you supposed to learn this then?
hahahahah i teah myself or ask for help on here
i see...
Join our real-time social learning platform and learn together with your friends!