How to calculate and/solve the inverse function of y = 4. Inverse Steps: 1. change 'f(x)' to 'y' 2. Flip-Flop x and y 3. Solve for y 4. Change 'y' to 'f^-1(x)'
inverse of y=4? no x..?
I'm saying how can you inverse that if there is no x value in f(x)
I know since it's all ready y = 4 just change the y to an x, so go to step 2 sort of
if you change y to x , how are you going to solve for y in the next step?
You need both an x and a y to get inverse of a function.
these steps only apply to equations which have both x and y
Given f(x)= 4. Inverse Steps: 1. change 'f(x)' to 'y' y = 4 2. Flip-Flop x and y x = 4 3. Solve for y Now we are stuck, there is no y here.
if you want the *inverse relation* of the equation y = 4 which is the ordered pairs : (x, 4) this will be (4,x) which is the equation x = 4 but this is not a function
@perl and @dtan5457 it's the inverse of y = 4 though, because if it's y = 4 then it's x = 4
Hmm no don't think so..You can't even check to see if they are inverses if you try to do (f o g)x
believe me it's right and the steps I put in the question are the exact ways to solve an inverse function
step 1 change 'f(x)' to 'y', well it's already 'y' ---> y = 4 stept 2 Flip Flop x and y, and since there is not and x, you will just replace y with x and then you are done, because you can't go any futher
possibly, weird question but maybe you are right.
in the inverse function steps I meant to add
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