That would maybe make sense.

Yeah I think the claim might be true, but still there are probably ways to not hit a UN base of fixed location while carrying out an offensive.

This detail wasn't here this morning, the article is gradually edited as more info surfaced. See the url for the original title.

proprietary, btw

Hint: ::: spoiler spoiler Try out the following tasks before going for the big one

1. Draw a circle of radius a.
2. Animate a point on circle a, let that be your rotational speed.
3. Animate a circle rolling horizontally (along the x axis) at your rotational speed.
4. Animate a point on that horizontally rolling circle.

You should now have an idea on how to draw a hypocycloid. :::

Hint ::: spoiler spoiler If you are studying the algorithm, you are doing it wrong :::

Solution: https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-08-04_extended-euclid.html ::: spoiler spoiler :::

Hint: ::: spoiler spoiler Let x mod y = a :::

Solution: https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-08-01_multiple-of-modulus.html ::: spoiler spoiler :::

Hint: ::: spoiler spoiler The size of a set is the number of possible values that an element can take. :::

::: spoiler spoiler solution: https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-06-30_sizes-of-real-sets.html :::

Solution: ::: spoiler spoiler https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-06-28_log-base-2-approximation.html :::

because I have never heard of this argument before, ever. most media's stance on politics is "their party bad our party good", but the "all the parties are pretty hypocritical" argument has never been explored properly, because its depressing and nobody likes it.

yup thats the intended solution, im not really familiar with taylor series yet, but maybe for a person who knows taylor series would be able to see it right away

Hint ::: spoiler spoiler The solution I have in mind is related to the Taylor series :::

Hint 2 ::: spoiler spoiler It converges to -ln(2), but why :::

Solution: ::: spoiler spoiler https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-06-02-alternating_harmonic.html :::

i main zathura, but okular is a good one as well

Here's a rly cool solution from stackexchange, which blows my average geometric solution out of the water

::: spoiler spoiler :::

I've shown that ln(n/n-1) is always larger than 1/n, so Σln(n/n-1) for all natural number n will be larger than the series 1+1/2+1/3+...

but I don't know how to make sure the sum of all ln(p/p-1) only when p is prime is larger than the provided series

the question is strongly suggesting its divergent, i just dont know how to show it

i pulled the image from a meme channel, so i dont know if its real or not, but at the same time, this below does look like a legit response

the background it likely ai generated anyways

(i took the meme off some discord channel, so i dont know how its made)

Hint: ::: spoiler spoiler It is not a telescoping series :::

Solution: ::: spoiler spoiler https://gmtex.siri.sh/fs/1/School/Extra/Maths/Qotd solutions/2024-05-18_not-a-telescoping-series.html :::

i thought the "default" counter example is y=|x| lol

i got the answers, but i dont really know why

::: spoiler spoiler https://gmtex.siri.sh/fs/1/School/Extra/Maths/Challenges solutions/bound-f.html :::

Solution (starter question): ::: spoiler spoiler :::

Please refer to the main post, if you don't like looking at the image. https://gmtex.siri.sh/fs/1/School/Extra/Maths/Unsolved/1d-gravity.html

For the main question, you are encouraged to share your progress ::: spoiler spoiler

You might be able to solve this with differential equations, or by solving the iterative functions, I dont know :::

i added the solution to the post, i didnt see the multiplication before someone mentioned it, but yeah if we put it to the power of e it will telescope again, which is clearly the main character of this sub at this point (jk)