S/fur puts that smile

s/fur puts that smile

Other urls found in this thread:

youtube.com/watch?v=PdLIerfXuZ4
youtube.com/watch?v=1CBzd8KrKLo
www2.sjs.org/friedman/pde/course/l3.pdf
twitter.com/SFWRedditVideos

Gorsha is best.

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Files is that you

Kill yourself.

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No other autistic person would obsess over this artist, so yes.

After you.

I just realised that I'm trying to figure out the wrong formula.

Alright, say that I have a dragon dildo attached to the wall via a spring.
How do I calculate the angle of that dragon dildo from the normal, based on:
>the strength of the srping
>the weight of the dildo
>the centre of gravity of the dildo

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>sage
>"sah-geh"
God there's nothing worse than newfags and summerfags.

Can't. Waiting on a bass to get here.

ᛁ᛫ᚠᛁᚾᛞ᛫ᚦᛖᛋᛖ᛫ᚦᚱᛠᛞᛋ᛫ᚨᚱᛟᚢᛋᛜ᛬ᚦᛖ᛫ᛒᛚᛟᛟᛞ᛫ᚱᚢᛋᚺᛖᛋ᛫ᛏᛟ᛫ᛗᛃ᛫ᛚᛟᛁᚾᛋ᛫ᛁᚾ᛫ᚨ᛫ᚠᚢᚱᛁᛟᚢᛋ᛫ᚡᛖᛚᛟᚲᛁᛏᛃ᛬

What's the point if you have no soul?

You can't just measure it?

I'd say calculate the amount of force that the dildo is producing due to gravity, then figure out how much that force bends the spring. I don't know shit about springs, so I can't really help with that formula

What up friend

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Post your dick Dash.

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So I can crush souls under Red Thunder.

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y tho

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Because I say so.

You know you can't.

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I wonder, is that the same character as the one in this picture?
Drawings of this character are extremely inconsistent, so even though they look very different they could be the same.

The problem is, the force drops as the dildo bends.

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Or, resistance increases.

Who are you?

I have a 600W Peavey Mark VII Bass amp on a 2x15" Peavey Black Widow bass speakers, and soon a 5 string monster tuned to drop F for FUCK YOU.

Who are you?

Both, actually.

Who am I...

How do you afford basic gear with no job?

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Ack, the problem is that I don't have a degree in mechanical engineering. Wish I did...

Anyway, my googlefu has come up with hooke's law. Which is the force needed to displace a spring

youtube.com/watch?v=PdLIerfXuZ4

Nobody.

I ask myself that every single day.

The amp was my grandpa's, the bass is from saving birthday money and money instead of souvenirs when my parents go out of town. I'm very frugal, so it's really not that hard.

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name?

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LIAR! YOU'RE DASH SO POST DA GOODZ~

Will this bass guitar fix your depression then?

Can't put a name to it, sorry

3rd thread in a row ive seen this nigga

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I was already using Hooke's Law.
Well, a variant of it, where X represented angle instead of displacement.

The problem is that I can't figure out what x is in x/cos(x) = c (c is known) and that formula makes algebra calculators shit themselves.

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Dash is nobody.

Fix it? No. But it's a means to and end perhaps, or at least a coping mechanism.

You're going to be seeing me for a long time to come.

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I quit.

Hopefully. Take it easy, Mr. Pringles.

Mate, I'm not going to post my dick in an sfur thread. I'm not even in the mood to post it.

Sure thing.

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I quit.

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Hm, I think the problem is that x is the angle displacement that you need to use for x/cos(x) and we don't know the angle. Do you happen to have any particular reason to solve this?

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Fuckin Hamtaro. I remember that shit.

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youtube.com/watch?v=1CBzd8KrKLo

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The angle is what I'm trying to work out.

I'm trying to calculate how much tree branches bend under their weight, assuming that the branches are divided into straight segments.

I figure that the formula for a single segment attached to a wall is:
Spring = k*angle
Torque = weight * length/2 * cos(angle)

Obviously, the angle of the segment is whatever makes Spring = Torque

Spring = Torque
k*angle = weight * length/2 * cos(angle)
angle/cos(angle) = weight * length/2 /k
And because everything on the right hand side is known, I choose to represent it with c, giving me:
angle/cos(angle) = c

Then, because angle is a bit of a long word for algebra, and people better understand that I'm trying to find the angle if I represent it as x:
x/cos(x) = c

That's wh I want to know x/cos(x) = c

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this is a simple structural problem that you're trying to solve but you're hampering yourself by trying to assume that it's a linked section of rigid bodies instead of one continuous bending beam
here is a general description of the problem:
www2.sjs.org/friedman/pde/course/l3.pdf

if you'd like me to solve it by hand I will if you give me the density, dimensions, and young's modulus of the beam in question

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It IS a linked section of rigid bodies though.
In the simulation I'll be running, that's how they'll have to be modelled; the engine doesn't support curves, and even if I could model it as a bending beam I'd still have to branch it.

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