Given the graphed functions below which of the following ordered pairs are found on the inverse function? A.(-10,-2),(-3,-1),(-2,0),(-1,1),(6,2) B.(2,10),(1,3),(0,2),(-1,1),(-2,-6) C.(10,2),(3,1),(2,0),(1,-1),(-6,-2) D.(-2,10),(-1,3),(0,2)(1,1),(2,-6) Please Help Me Out :(!
what is the function ?
@satellite73
dang harder than i though is \((-2,-10)\) on the graph of that function you posted?
@satellite73 i have no idea on what your asking me :( im new to all this and its really stressful to me :/!
ok lets go slow
find \(-2\) on the \(x\) axis let me know when you see it
did you find \(-2\) on the x axis?
yes i did ! @satellite73
ok now go straight down to the curve from the point -2 on the x axis what is the y coordinate there?
|dw:1453779556901:dw|
@satellite73 -10?
yes so the answer to my question "is \((-2,-10)\) on the graph?" is YES
now here is what you need to know: if \((-2,-10)\) is on the graph of \(f\) then ((-10,-2)\) is on the graph of \(f^{-1}\) you switch them
@satellite73 so the answer will be A?
well that first point checks out, we need to check more
darn lol @satellite73 sounds good lets check more then
is \((-1,-3)\) on the graph of \(f\)?
left one, down 3, are you on the curve?
@satellite73 yes im on the curve
ok that means, since \((-1,-3)\) is on the graph of \(f\) we know \((-3,-1)\) is on the graph of \(f^{-1}\)
two points good
yes check! @satellite73
ok how about \((0,-2)\)?
nope but i see -2,0? @satellite73
no you got them backwards if x = 0 then y = -2 meaning \((0,-2)\) is on the graph of \(f\) and \((-2,0)\) is on the graph of \(f^{-1}\)
oh ok i see now sorry @satellite73
ok i am done torturing you looks like all of A is good
wasn't that stressful was it ?
omg it was correct thank you! and nope now it isnt thank you so much! it really means alot! @satellite73
you are quite welcome you have any more stressful ones?
yeah one more! @satellite73
@satellite73
you are being asked to check the "horizontal line test" if any horizontal line intersects the curve at most one, then yes if it intersects more than once then no
@satellite73 well it looks like it just curves one time? am i correct?
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