#computational math
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is this just 12! * 12?
Yes
thank u
@agile violet has given 1 rep to @quartz gate
can i ask more questions in this thread or do i need to open a new one each time? (i have 4 more)
wanna avoid clutter if possible
You can try again here, if u notice people don’t respond it might make sense to make a seperate thread
alright
i've said all true except B
Don’t forget that the y intercept is a dimension aswell
im not sure what that implies
they're all true?
It means that the space of all polynomials of degree 0 has 1 dimension, not 0
oh right
am i correct in saying that B is false?
p(x) doesnt satisfy a lagrange polynomial
oh wait, only c and d are true aren't they
Look
im looking
replace $a_j$ with $j$
Wael
and set $n = 12$ at the top
Wael
then take the 12 derivative of what's inside the summation, bc the derivative of a sum of terms is the sum of the derivative of all terms individually
expand the summation
evaluate at $x = 7$
Wael
for the 12th derivative, all powers less than 12 disapear(become 0)
$P^{(12)}(7) = d^{12}/dx^{12} \sum_{n=0}^{12} jx^j$ at x = 7
$P^{(12)}(7) = 12 * 12! x$ at x = 7
Wael
why is there an x at the end
Wael
nvm
so it is 12! * 12
yeah
whatever that evaluates to
,w 12 * 12!
wth?
there is no e!
no i meant for my question
that one has been solved alrdy
theres a 2nd one
in this thread
np
@agile violet has given 1 rep to @hazy umbra
thank u
ye they use diff names for the same thing in diff countries i suppose
i c
Devided differences is a new term for me, and Wiki isn't helpful
so...
I'm really sry
nah all g
but I'll do some research and come back
alright ty ❤️
np
is the third coefficient(c2) supposed to be the devided difference [x0, x1, x2, x3]?@agile violet
i believe so
but I only found for datas in the form (x0, y0),... Here we have (x0, y0, z0),...
im really not sure now ;-;
;-;
+close