5

E.For each of the following functions f: A _ B find the inverse function; ifit exists. 1r41 a.A-B=R: I(x)b, A =[20)B=(-0j: cA-B-P(N): d,4-Bez G4-B = {(a,6) G Rla<...

Question

E.For each of the following functions f: A _ B find the inverse function; ifit exists. 1r41 a.A-B=R: I(x)b, A =[20)B=(-0j: cA-B-P(N): d,4-Bez G4-B = {(a,6) G Rla<b}: A-B-Rii,2i: 84=B= RI{S}:M=-Vr - MS) = {xt2xes}u {1,2} I(x) - 2x + "+(-h)() 0(a,6)) "/,3 "/2) MX) (r-1)(*-2) K-u IX)

E.For each of the following functions f: A _ B find the inverse function; ifit exists. 1r41 a.A-B=R: I(x) b, A =[20)B=(-0j: cA-B-P(N): d,4-Bez G4-B = {(a,6) G Rla<b}: A-B-Rii,2i: 84=B= RI{S}: M=-Vr - MS) = {xt2xes}u {1,2} I(x) - 2x + "+(-h)() 0(a,6)) "/,3 "/2) MX) (r-1)(*-2) K-u IX)



Answers

Find the inverse of each function, if it exists. $$F=\{(a, 7),(c, 11),(e,-9),(g,-13)\}$$

I want to find the inverse function so it starts setting. Why, with two are swapping our exit or what? And in solving for y, you get Y is equal to X over two, which is equal to our inverse function. FN very. And now last verify that f of offenders of axe as you go, Jax. That is well off. If inverse is X over two after two times X over two and this gives me X and now we also terrified after numbers above that is also able to fix So after inverse of Brexit to and then we have two acts over to which is a projects.

Okay, so we want to find the inverse of the following equation. So you have wise. You could three x cubed, you know, swapping or Exeter. Why now? It's all for why. So we'll divide by three and then take the cue food of both sides to get y is equal to the cube root of X over three. And that's equal to our inverse function. You know, let's check grounds. Half of interest of X is equal six. So we have asked endless about it Cube roots of excellently and Allah flying after we have three times que brute of X over three. Cute. So that gives us three times x over three. Enough people jacks. No, it's also verify that encouraged at X is equal to that's so we have inverse and of X. That's three excuse and then f inverse that's que booth to be excused. Over three are the councils and in our earth, radical cancels and where you set up with an X

If we had the function after VAX equals X minus nine cubed. And we wanted to find the inverse we think of after back says why? And then we interchange accident. Why so X equals y minus nine cubed? It's all for why start by taking the Cuba route of both sides That'll counteract the cube. So we have y minus nine on the right equals a curative X on the left and were sold for why we had nine to both sides. So our universe, um, inverse function Oh, actually be equal to the cumulative Axinn plus nine.

We have the function f of X equals two over X minus three and we want to find the universe. We think about the vexes. Why? Then we switch excellent lie around, interchange them. And so, for why? One thing we could do is, um, get this denominator to the cross. Multiply so it's not in the denominator anymore. Do you cross multiply to the other side and we have X times y minus three equals two and then we can divide acceptable sides and we have why minus three equals two over X and then we can add three. So why equals two over X plus three? So we would say the inverse of f of X is equal to two over X. Okay, those three


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