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@Usernamealreadyinuse@lemmy.world
- Comment on Probably Intenional Renaissance 4 days ago:
What happened to Epstein files?
- Comment on Who is the enemy? 1 week ago:
ER Docters hate
- "well it started 6 months ago… And since then it is more or less present" -> why are you here?
- everything firework related -> you really thought it would be cool to make a firework bomb?
- old people that are dropped by family members on a Friday night and claim the maggots just appeared like 10 minutes ago -> really?
- people who, after a complete workup expect miracles -> really?
- (drug induced) aggression -> look I am trying to help you here dude
- recurrent psychiatric patients that are not treated properly or untreatable -> hey you again, same medication? Wow you were here 7 hours ago…
… I think the list might go on and on
- Comment on She can't cope with the stress. No problem just go through the day buzzed 2 weeks ago:
en.m.wikipedia.org/wiki/Mother's_Little_Helper
Its lyrics deal with the popularity of prescribed tranquilisers like Valium among housewives and the potential hazards of overdose or addiction. >
- Comment on Tubi TV 2 weeks ago:
Well well well
- Comment on Real Talk 2 weeks ago:
retractionwatch.com/…/overly-honest-references-sh…
Awesome, it was published but retracted
- Comment on True art is polarizing 3 weeks ago:
Nice, 2.6 on IMDb www.imdb.com/title/tt13186306/
And 3% on rotten tomatoes www.rottentomatoes.com/m/war_of_the_worlds_2025
And semi off topic: No, Phil Coulson how could you do this to yourself? You are the embodiment of SHIELD!
- Comment on I am your king! 9 months ago:
Scar will spin it in such a way that “the enemy of the people” obstructed his way and that is why no results were made.
And since the hyenas are stupid, they will further degrade all other welfare until there is only scars true word…
Terrible and stupid what you guys did there…
- Comment on And 299999999 is divisible by 13 10 months ago:
42857 for those who wonder
And for ops title: 23076923
- Comment on Bears Cave 10 months ago:
How often do you think about the Roman Empire?
- Comment on Day 55 of posting a Daily Screenshot from the games I’ve been playing until I forget to post Screenshots 11 months ago:
You know what, I’ll give it a go again… Who knows maybe I get the hooked feeling. It took me a couple of years to get into rdr1 so maybe I am a bit late to the party
- Comment on Day 55 of posting a Daily Screenshot from the games I’ve been playing until I forget to post Screenshots 11 months ago:
Op! Damn this looks nice. On which system did you play this? I tried to play it when it first came out on PS4 but my time is so limited in playing games and the story is so elaborate that I don’t dare to properly restart it…
- Submitted 1 year ago to workreform@lemmy.world | 3 comments
- Comment on Day 32 of posting a Daily Screenshot from the games I’ve been playing until I forget to post Screenshots 1 year ago:
Ow wow, good for you for getting into this game! I really tried to like the game back then but I could get the lore
- Comment on #StopKillingGames Update: Sweden and Poland pass threshold as initiative reaches 25% 1 year ago:
Apparently during the summer I missed all kind of this stuff: just voted!
Had it been enough presented in different social media?
- Comment on #StopKillingGames Update: Sweden and Poland pass threshold as initiative reaches 25% 1 year ago:
I missed this iniative completely! Just voted!
- Comment on Day 10 of posting a Daily Screenshot from the games I’ve been playing until I forget to post Screenshots 1 year ago:
Man i played this game a lot! Sadly I missed a couple of your posts because i think it’s cool way to reminisce
- Comment on We must find it 1 year ago:
Why is Timmy look straight at his moms ass? And what’s with big grin. Something unruly is going on!
- Comment on Iocane 1 year ago:
Ok so i am new to this yahoo.com/…/really-build-immunity-iocane-powder-1…
DOES SOMETHING LIKE IOCANE EXIST? As previously noted, iocane is a made-up poison, invented for the story.
Like iocane, arsenic doesn’t have a taste or an odor, and it can be dissolved in liquid.
The major difference between arsenic and iocane powder — and it is admittedly a big difference — is that arsenic doesn’t kill immediately.
When it comes to arsenic, our real-world allegory of iocane powder, it doesn’t appear as though you can build up a tolerance through increasing low-level exposure.
A community located in a village in the Andes appears to have adapted a genetic tolerance to arsenic over the course of thousands of years
- Comment on Assassin's Creed Shadows: Official Cinematic World Premiere Trailer 1 year ago:
Friendly reminder not to pre-order!
- Comment on Big booty meteorologists are best meteorologists 1 year ago:
Wait you asked for booty
- Comment on Big booty meteorologists are best meteorologists 1 year ago:
- Comment on If I wanted to, hypothetically, guarentee that I shit my pants 2 to 6 hours from now, how should I do it? 1 year ago:
Ok so i think it is cool everybody answers the question…
But why PenisWenisGenius? Why do you need this information?
- Comment on I bought frozen BBQ eel and the best before date says LJ349. What does this mean? 1 year ago:
OP! Can you please let us know:
- If you found more clues?
- Decided to eat it? And if so, how you are doing!?!
Thanks!!
- Comment on Home maintenance 1 year ago:
I think about kinsman and the awesome Hollywood physics used in this movie
- Comment on You will certainly not regret 1 year ago:
Wel thank you good sir/madam! What an enjoyable and interesting video clip!
- Comment on Birbs 1 year ago:
Hahaha, but also whaaaat?
- Comment on Omar going crazy 1 year ago:
- Comment on funny title goes here 1 year ago:
No, copiloot solve this test
Answer:
To solve the expression ( e^{\int_0^1 x^2+x+1 , dx} ), we first need to calculate the integral of ( x^2+x+1 ) from 0 to 1.
The integral of ( x^2+x+1 ) is: [ \int x^2+x+1 , dx = \frac{x^3}{3} + \frac{x^2}{2} + x + C ]
Evaluating this from 0 to 1 gives us: [ \left[ \frac{x^3}{3} + \frac{x^2}{2} + x \right]_0^1 = \left( \frac{1}{3} + \frac{1}{2} + 1 \right) - \left( 0 + 0 + 0 \right) = \frac{11}{6} ]
Now, we raise ( e ) to the power of this result: [ e^{\frac{11}{6}} ]
This is the solution to the given expression. If you need a numerical approximation, ( e^{\frac{11}{6}} ) is approximately 4.953.
- Comment on I'm loose bottom, tag yourself 1 year ago:
Reason: historic invaders
- Comment on Prince Of Persia: The Lost Crown | New Gameplay Today 1 year ago:
Meh, not to hyped after watching the video.
Loved sands of time, this is nothing like it and looks okay i guess.