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jinx's
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jinx
1 year ago
(edited) • 12 views
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finally we have moderators other than paradock
I have no doubt that moderation will improve and reports will be actually read if your username isn't
@cheesewhisk3rs
let's hope paradock calms down on moderating according to off platform behavior
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jinx
1 year ago
(edited) • 5 views •
wordle
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wordle 1,372 4/6
I forgot this word existed
⬛🟨🟨⬛🟨
🟨🟨🟩🟨⬛
⬛🟨🟩🟩🟩
🟩🟩🟩🟩🟩
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jinx
1 year ago
• 12 views
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jinx
1 year ago
(edited) • 12 views
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the "free healthcare" system just cost me $800
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jinx
1 year ago
• 10 views
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when the video is so black pilling it looks absurd
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jinx
1 year ago
• 11 views •
egg_irl
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this community might be active soon!!!
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jinx
1 year ago
• 4 views
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never trust a fortune cookie...
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jinx
1 year ago
• 21 views
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as the official moderator of Darflen,
Should
@mrmeems
get unbanned
yes kill him with fire while we're at it!!!;
71%
no free him he served his sentence
29%
Ended
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jinx
1 year ago
• 9 views
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ranking my study strategies
1. don't listen in class but start studying 7 days before the exam: makes me want to die for a week but yields good results (95-100%)
2. don't listen in class but start studying 3 days before the exam: slightly less painful but yields bad results (around 90%)
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jinx
1 year ago
(edited) • 8 views
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I have thought of an intuitive way to view the link between Area (under the curve) and anti derivatives.
Firstly let's define what area (under the curve) actually is. It's the cumulation of every value taken by a given function multiplied by an infinitesimal value (delta x). these can be represented by infinite rectangles with widths having infinitesimal values blah blah blah whatever...
but what's important is that for a function to cumulate the values of another function, its rate of change has to be equal to the values of the other function.
Let's declare a function "f(x)"
and a function describing its area "A(x)".
We can state according to our previous statement that:
dA/dx= f(x)
dA= f(x)dx
∫dA= ∫f(x)dx
A(x) = ∫f(x)dx
the link between the anti derivative and the Area is now obvious
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