Thanks for your support, Ameera. If it’s f^2(x), it means ff(x), so unfortunately this method won’t work . This method works when fg(x), which is a composite function and we are required to find either one of it. In your case, ff(x) only consist of one function but repeat itself. Feel free to ask more if you still don’t understand, cheers!
We can assume the f(x) is ax+ b. f(x) = ax + b ff(x) = a(fx) + b ff(x) = a(ax+b) +b ff(x) = (a^2)x + ab + b Compare with question ff(x) = 9x + 16 Coefficient of x is a^2 and 9 So a^2 = 9 a is +-3 The term without x is ab + b same as 16 So 3b + b is 16, b is 4. If a is -3 then -2b is 16 and b is -8 So we have f(x) = 3x + 4 or f(x) = -3x - 8 Feel free to sign up for class if interested telegram @TVTeducation cheers!
Thanks for watching, Jannah. If it’s fraction, the same concept would still apply but might be slightly complex when dealing with the algebra. Feel free to ask if you face any of the problem again. Cheers! 👍
This is the smoothest math tutorial video ive seen (literally and metaphorically)
i was always so confused thank u so much this helped immensely..especially when tcr added the way of memorising..fish and bsc
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omg thank you! I finally understood =D
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I really do feel happy after getting the Answer TQ so so much!!
So do I after receive such positive comment from you, thanks RTheComp! cheers!
Oh thank you thank you so much without you I will never know how to find the function from the composite one😊
Thank you so much for your support too, Marwa Elminaoui! Appreciate your kind words!
DUDE TYSM!!!
Wow thanks 😭❤🇧🇼
Thank you so much ❤️
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Ooow nice explanation 😊 love from 🇮🇳india
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Thank you very muchhhh
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Thank you so much. Helped me with so much
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Thank you
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Great video
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How impressive this is 🥹🤓
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i am happy now, thanks
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Thank bro
Awesome and helpful video,sir...can i be able to solve for rational function also???
Very nice
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God may bless you!
thank u so much for this !!
Thank you so much for your time to watch the video and leaving such great comment as well. 👍
🙌🏻 thank you for this. Would this equation take the same concept.
(Fog)(x)= x+2/3 and g(x) = 2x+5 , find f(x-1)
Thank you very much
Hi. I have a question what if your front has a number like 3x-3 how will you inverse that.
g(x) = 3x -3
x = 3 g^-1(x) - 3
x +3 = 3 g^-1(x)
x/3 + 3/3 = g^-1(x)
g^-1(x) = x/3 +1
I hope im not too late, I just started my form 4
3x-3=y
x= y+3/3
U are perfect
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more example please
Will do so soon, thanks for your support, Mary! Cheers!
Thank u
Thanks for your support too, Manju! 👍 All the best!
@@TVTeducation this video help me a lot to solve my problem
Thanks
First of all i just want to say thank you for helping me but i have a question. How did you get that 2 that you divided when solving for the back.5:59
There is a 2 infront of x
Does this method works at question like f²(x) ? Whereas the q asks for the f(x)
Thanks for your support, Ameera.
If it’s f^2(x), it means ff(x), so unfortunately this method won’t work .
This method works when fg(x), which is a composite function and we are required to find either one of it.
In your case, ff(x) only consist of one function but repeat itself.
Feel free to ask more if you still don’t understand, cheers!
@@TVTeducation may I know how to slove it? The q is f²(x) = 9x + 16
Should I find the f^-1(x) first?
We can assume the f(x) is ax+ b.
f(x) = ax + b
ff(x) = a(fx) + b
ff(x) = a(ax+b) +b
ff(x) = (a^2)x + ab + b
Compare with question
ff(x) = 9x + 16
Coefficient of x is a^2 and 9
So a^2 = 9
a is +-3
The term without x is ab + b same as 16
So 3b + b is 16, b is 4.
If a is -3 then -2b is 16 and b is -8
So we have f(x) = 3x + 4
or f(x) = -3x - 8
Feel free to sign up for class if interested telegram @TVTeducation cheers!
What if fraction style?
Thanks for watching, Jannah. If it’s fraction, the same concept would still apply but might be slightly complex when dealing with the algebra. Feel free to ask if you face any of the problem again. Cheers! 👍
Please I have a question can you help me solve it?
PAHAM GILER WOI
"thats why yo feel very happy" 𓁹‿𓁹
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Thank you
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Thank you so much 💓
Thank you so much for your time to show your appreciation through comment too! All the best in your study! 👍👍
Please I have a question can you help me solve it?
Thank you
Thanks for your great support, all the best Ryla Ashley!
Please I have a question can you help me solve it?