what is the differentiation rule for (fg)(1)
sorry i didnt follow
well (fg)'(x) is f'(x) x g(x) + f(x) x g'(x) when its written like (fg)(x)...what do you do
same as before
satellite that didnt work for me
dont know why
maybe you can post the exact question
fg(x)=(fog)(x)=f'[g(x)]*g'(x) so fg(1)= f'[g(1)]*g'(1
ok let met just do that here
nvm i think barbillus got it right
aaah \[f\circ g\] got it!
barbillus if at at 1 i have f(x)= 1 f'(x)=-1 g(x)=2 g'(x)=3
am i doing -1(2) x (3)
f'(2)*3=-1*3=-3
my software rejected that
f'(g(x))*g'(x) ; f'(g(1))*g'(1) = f'(2)*3=-1*3=3 should be -3
pls look at that
ok let me check
it asks for fg(1) not its derivative f'g(1) so we should put f(g(1))=f(2)=-3 again -3 i dunno why it is incorrect
i came up with -3 earlier and i agree with you
oh well thanks for the help
yea it's definitely -3
ill post it again on the main forum and see if anyone comes up with anything different
let me know if you get sth pls
what exactly is sth
or what does it mean
i mean please inform me
ok. im going to post it on the main forum. you just click and watch and see if anyone find anything different
or i can write here if someone get anything different
cool
barbillus, the rule for (fg)(x) is just f x g. so the correct answer is 2 http://www.wolframalpha.com/input/?i=differentiate+%28fg%29%28x%29
oh thanks, i knew it as (fog)(x),,yeah then the result is 2
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