#Guys why is my solution wrong😭

74 messages · Page 1 of 1 (latest)

mint crystal
worn edgeBOT
haughty orchid
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what's that hangman operator thingy mean?

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can you explain to me?

mint crystal
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Gamma-Phi Notation Function.

haughty orchid
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idk that

mint crystal
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Oh.

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Ok.

mint crystal
haughty orchid
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8

mint crystal
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I'm 7.

haughty orchid
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grade 7 and you learn a damn function called gamma-phi

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wow

mint crystal
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We kinda learn like simple things like calculus 2.

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Sorry for wrong number.

haughty orchid
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yeah

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explain that gamma-phi pleawe

mint crystal
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There's sometimes hard parts about grade 7.

haughty orchid
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chatgpt can't seem to help me

haughty orchid
mint crystal
haughty orchid
mint crystal
mint crystal
haughty orchid
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ik

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so that one is basically the opposite of the sigma

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wait

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if sigma adds from start to n

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then what does gamma-phi subtracts from?

mint crystal
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Casually. Something like 15-12-9-6-3=-15>

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Wait

haughty orchid
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what

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oh i see

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so like

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the one inside is the start or the difference?

mint crystal
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So... \Gamma_{x=5}^{3}^{n=15}n^{x}

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,,\Gamma_{x=5}^{3}^{n=15}n^{x}

still raftBOT
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Sapphire (Stacie)
Compile Error! Click the errors reaction for more information.
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mint crystal
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That's the gamma notation function. But I use the phi function. Which is the MOST ABSOLUTE WORST THING EVER.

haughty orchid
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uh wth is that

mint crystal
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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.

haughty orchid
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ok

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the top is the difference

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down is the amount of times

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and n is the starting point

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basically the gamma-phi notation subtracts n^2 by 9 4 times

mint crystal
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Yeah

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Before we get to phi function that literally does make gamma notation harder.

haughty orchid
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or the new result of the phi is basially n^2 - 36

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right?

mint crystal
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Sadly No.

haughty orchid
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why

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it literally does n^2 - 9 - 9 - 9 - 9

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so why it is not n^2 - 36

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oh wait srry

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my bad

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sigma of the differences huh

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let's see the terms

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n^2 - 9
n^2 - 9 * 2
n^2 - 9 * 3
n^2 - 9* 4

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the total would be 4n^2 - 90 (phi func)

mint crystal
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Phi function makes it so at the time you get to the final where n_x-1 you root it before you do it.

mint crystal
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,,\Gamma(2)_{x=5}^{3}^{n=15}n^{x}

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means that at the n_4 you root it to ²√(n_x-v) or √(n_x-v)

still raftBOT
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Sapphire (Stacie)
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mint crystal
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That's gamma notation.

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Phi function makes it worse.💀

vapid crag
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Lmao

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Can u give me a source for this topic @mint crystal

mint crystal
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What source?

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I didn't understand what source dym.

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I just don't know why I'm wrong lol

vapid crag
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Like a wikipedia link for this topic