#Guys why is my solution wrongðŸ˜
74 messages · Page 1 of 1 (latest)
Gamma-Phi Notation Function.
idk that
What grade are you?
8
I'm 7.
There's sometimes hard parts about grade 7.
chatgpt can't seem to help me
i didn't even learn calculus yet 💀
It's Σ but subtraction.
wait wut
The hardest was limits for me. I literally malfunction. LOL
I meant sum notation.
ik
so that one is basically the opposite of the sigma
wait
if sigma adds from start to n
then what does gamma-phi subtracts from?
Sapphire (Stacie)
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That's the gamma notation function. But I use the phi function. Which is the MOST ABSOLUTE WORST THING EVER.
uh wth is that
So here's how it works. v=3 which is the above one. So x=5 so that means you have to subtract v from n 5 times. Meaning (n_1-v)-(n_2-v)...(n_5-v) So it's 15-12-9-6-3.
ok
the top is the difference
down is the amount of times
and n is the starting point
basically the gamma-phi notation subtracts n^2 by 9 4 times
Sadly No.
why
it literally does n^2 - 9 - 9 - 9 - 9
so why it is not n^2 - 36
oh wait srry
my bad
sigma of the differences huh
let's see the terms
n^2 - 9
n^2 - 9 * 2
n^2 - 9 * 3
n^2 - 9* 4
the total would be 4n^2 - 90 (phi func)
Phi function makes it so at the time you get to the final where n_x-1 you root it before you do it.
why is it so confusing
,,\Gamma(2)_{x=5}^{3}^{n=15}n^{x}
means that at the n_4 you root it to ²√(n_x-v) or √(n_x-v)
Sapphire (Stacie)
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is this the wrong example?
What source?
I didn't understand what source dym.
I just don't know why I'm wrong lol
Like a wikipedia link for this topic