math problem
@snowflake0531
@snowflake0531
@dude
kinglegend i screenshotted lol
Honestly, just plot it on Desmos and thencompare that graph with each of the choices
i plotted it on desmos and couldnt find a similar one
snoflake
one sec, let me plot it
Do you know the equation of the graph?
y=f-1(x)
no- The equation of the line is y=sqrtx+2) +2
yep
now find the inverse of that
f-1(x)=x^2-4x+2
how'd you get that-
im not sure
no, where'd you get that did you search that up or what
i didnt
mathay
interesting- you know what, I really don't know- mathway does say that-, but none of the graphs are quadratic functions
lol
what grade mathare you in lol
my grade is 12th
wat
well, i'll tell you, i'min 8th grade-, i do 11th grade math-, not ur pre-calc lmao
\(\color{#0cbb34}{\text{Originally Posted by}}\) @iuytyuioiuytyuiop \(\color{#0cbb34}{\text{End of Quote}}\) just to be clear, this is your f(x)??/
breh it didnt copy
that very first one you sent
it's sqrt(x+2) +2
yep
\(\color{#0cbb34}{\text{Originally Posted by}}\) snowflake0531 it's sqrt(x+2) +2 \(\color{#0cbb34}{\text{End of Quote}}\) the outside plus 2 will shift the graph of a regular sqrt(x) function 2 units up, and the x+2 on the inside of the parenthesis will shift the parent function 2 units to the left, thats what I see in the drawing so this is correct
Now we are going to find the inverse \[y=\sqrt{x+2}+2\] Step1: switch the variables x and y \[x = \sqrt{y+2}+2\] step 2: SOLVE FOR X \[x-2=\sqrt{y+2}\] Square both sides \[(x-2)^2=y+2\] I think you can take it away from here
hmmm, looks like since f(x) is a square root function, they only defined it for the top half, so find the graph that has (x-2)^2 -2 = y You will only find then right side (from the vertex) because the original function was defined for the top (like values higher than the vertex)
yep
\(\color{#0cbb34}{\text{Originally Posted by}}\) darkknight hmmm, looks like since f(x) is a square root function, they only defined it for the top half, so find the graph that has (x-2)^2 -2 = y You will only find then right side (from the vertex) because the original function was defined for the top (like values higher than the vertex) \(\color{#0cbb34}{\text{End of Quote}}\) if none of that made sense ur good, basically just find which graph matches
@darkknight
gg
i got it correct?
yeah you did
Join our real-time social learning platform and learn together with your friends!