# Can someone explain please? C3

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#1
F(x)=2+ln(3x-2)

Find ff(1)

What does ff mean and how do you do it?

Posted from TSR Mobile
0
6 years ago
#2
You evaluate f(1) exactly and then substitute this as x.

f(x) means that when we input x we get f(x) as the output.

ff(1) gives the output when we input f(1) as x in f(x).

Its easy. Posted from TSR Mobile
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6 years ago
#3
This is not recognised notation.
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6 years ago
#4
You substitute x=1 into that equation there, then you substitute the answer that you get back into the equation and that will be the answer 0
6 years ago
#5
(Original post by MaheenMaheen)
F(x)=2+ln(3x-2)

Find ff(1)

What does ff mean and how do you do it?

Posted from TSR Mobile
This is standard notation and means

It means f of f of x

Put 1 in and find f(1)

Then you use that answer to fin f[f(1)]

NB you need to take care as you used F(x) originally - for functions use lower case throughout
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6 years ago
#6
some books write this as f2(1).... i think ff(1) is less confusing ff(sake)
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#7
Thanks a lot guys!

Posted from TSR Mobile
0
6 years ago
#8
(Original post by the bear)
some books write this as f2(1).... i think ff(1) is less confusing ff(sake)
Lmao.
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6 years ago
#9
(Original post by Old_Simon)
This is not recognised notation.
Are you talking about "ff(x)"? If so, this notation appears in A-Level Maths papers.
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6 years ago
#10
(Original post by ThatPerson)
Are you talking about "ff(x)"? If so, this notation appears in A-Level Maths papers.
Is it in the spec ?
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6 years ago
#11
(Original post by Old_Simon)
Is it in the spec ?
Sort of - notation like is mentioned in the spec.

For the type of question in the OP, see the original C3 June 2013 paper, where one part asks candidates to "determine the exact value of ff(0)".
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6 years ago
#12
(Original post by ThatPerson)
Sort of - notation like is mentioned in the spec.

For the type of question in the OP, see the original C3 June 2013 paper, where one part asks candidates to "determine the exact value of ff(0)".
I don't dispute it was in an exam. I ask if it is in the supplied notation specification.
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6 years ago
#13
(Original post by Old_Simon)
Is it in the spec ?
gf is

so, yes

NB I only checked the Edexcel spec
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6 years ago
#14
(Original post by Old_Simon)
I don't dispute it was in an exam. I ask if it is in the supplied notation specification.
I haven't checked the Edexcel spec, but surely if it was in an Edexcel exam it implies that it is included in the specification and candidates are expected to understand it?
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6 years ago
#15
(Original post by Old_Simon)
Is it in the spec ?
This may help with your other confusion

If the students "understands" what composite functions are then they can apply the understanding to this question

When all they do is practice a set of questions - they may not have seen this example
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6 years ago
#16
(Original post by ThatPerson)
I haven't checked the Edexcel spec, but surely if it was in an Edexcel exam it implies that it is included in the specification and candidates are expected to understand it?
I don't mean to be pedantic. But recognised - hence useable - notation for each exam board is published in a document which is freely available for download. There is no excuse for any student not to have a copy of that document and be familiar with it's content. Unless they are relying on their teacher to tell them everything they need to know.
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6 years ago
#17
(Original post by TenOfThem)
gf is

so, yes

NB I only checked the Edexcel spec
F^2(x) can also mean second derivative of f(x), couldnt it? Or have we to put the brackets for that? Posted from TSR Mobile
0
6 years ago
#18
(Original post by RoyalBlue7)
F^2(x) can also mean second derivative of f(x), couldnt it? Or have we to put the brackets for that? Posted from TSR Mobile
I would not use for either ff(x) nor f"(x)
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6 years ago
#19
So how do you symbolize the 100th derivative of a function?

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6 years ago
#20
(Original post by RoyalBlue7)
So how do you symbolize the 100th derivative of a function?

Posted from TSR Mobile
f'''''''''''''''''''''''''''''''' '''''''''''''''''''''''''''''''' '''''''''''''''''''''''''''''''' '''''''''''''''''''''''''''''''' '''''''''''''''''''''''''''''''' '(x)
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