eyeseeyou
Well-Known Member
yes Shuuya got it rightf(3)=(3-1)^2+2
=6
Sub into f^-1(x)
f^-1(6) = 1+ √((6)-2)
=1+2
=3
Thanks again (+ free rep)
yes Shuuya got it rightf(3)=(3-1)^2+2
=6
Sub into f^-1(x)
f^-1(6) = 1+ √((6)-2)
=1+2
=3
Um...b/c there are answers for a reason...Why do you think I'm wrong and the answers aren't?
(These are just technicalities that the HSC doesn't really pay attention to.)
I think you missed the point.Um...b/c there are answers for a reason...
Uh...You make my life hard IntegrandI think you missed the point.
I know what the Q's mean, it's just they're technically not written right. If a function is only defined for x larger than 1, then it's meaningless to sub. in a value less than 1.
What the Q's meant was something like treat f-inverse as the inverse of the function f*, where f* is the function f restricted to x >= 1, where f is the function defined for all real x by *insert formula*.
Shuuya?More I need help with:
2.Given g(x)=(x+1)^2+3,x≤-1
a.g^(-1) (x)=(x+1)^2+3,x≤-1
b.g^(-1) (g(0))
c.g^(-1(g(b)) ),b>1
BTW Shuuya, if it's subbing then can you show me how you did it? (just need to check with the answers if you are doing it right or not)
Um...could you please explain the subbing into the f^-1(x) part???f(3)=(3-1)^2+2
=6
Sub into f^-1(x)
f^-1(6) = 1+ √((6)-2)
=1+2
=3
Did you find an expression for f-1 (x) earlier?Um...could you please explain the subbing into the f^-1(x) part???
I don't get it
no....Did you find an expression for f-1 (x) earlier?
Well you'd better find it now then.no....
You're joking...Um...could you please explain the subbing into the f^-1(x) part???
I don't get it
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Shuuya found it for you.no....
I didn't realise that was a build up of the previous question...Shuuya found it for you.
That was probably the whole point of the previous question.I didn't realise that was a build up of the previous question...
............I didn't realise that was a build up of the previous question...
Meh okay...I get it now............
People put questions together for a reason.
And get used to it. That's gone way beyond common in the HSC. It's something to EXPECT.Meh okay...I get it now
Why do you keep bolding your comments leehuan?And get used to it. That's gone way beyond common in the HSC. It's something to EXPECT.
I just made like 20 threads afterwards. Still was fine. But I think next semester I'm making a MATH12xx and discrete math thread in the uni section.BTW I remember you all level SOS maths thread. I liked that thread until Trebla had to close it