• he/him

zuthal/zuzu - 27 - 🇩🇪
queer weird mlem honse
male but low energy
audhd
🔞 a lot of horny posting with lots of kinks 🔞
politically vaguely bottom leftist
believes in the separation between fiction and reality
big huge nerd for space, biotech, stem and scifi stuff in general
player of nerdy games
also hunter of monsters
switch friend code SW-7844-0530-4225
Pretendo Network Friend Code 2545-4843-1202
discord zuthal
please ask me questions, both nerdy and horny welcome

posts from @Zuthal tagged #nerd sniped

also:

LiahZagarl
@LiahZagarl

how good are yinglets at swimming? zhey are supposed to go in zhe water for clams and stuff, but how well could zhey actually swim? i assume it must be decent enough?

actually, would zhey snake in zhe water? wiggling for propulsion?



xinjinmeng
@xinjinmeng

They have zero body fat, hydrophilic fur, and tiny lungs. Most of them sink faster than rocks. Easier to dig up clams on the shore.


LiahZagarl
@LiahZagarl

hydroPHILic? just toss zhem in zhe water, and zhey inflate like a beachball as zhey absorb all zhe water? i know people into zhat...and yes, i know what you meant. actually cutting zhrough zhe water wizh hydrophobic fur, just ignoring its presence is a funny image to me as well

also, zero body fat? did you forget about poak?

i might need to look into how much bouyant force you can get out of a given volume of lungs...because zhey may have small lungs, but also small bodies! maybe it evens out!


Zuthal
@Zuthal

well

for neutral buoyancy, the positive buoyancy from lung volume has to be equal to the negative buoyancy of the non-lung body volume

call the lung volume fraction x, rho_air is air density, rho_water water density, and rho_body body density

the neutral buoyancy condition then becomes x*(rho_water-rho_air)=(1-x)*(rho_body-rho_water), assuming rho_body>rho_water>rho_air

rearrange, and you get x=(rho_water-rho_body)/(rho_air-rho_body)

assume rho_water=1030 kg/m^3 (sea water), rho_body=1050 kg/m^3 (density of a human with 20% body fat), rho_air=1.11 kg/m^3 (saturated air at 37 C and 1 atm), x=0.019

if we assume a body density of 1100 kg/m^3, x=0.064

with 1000 kg/m^3 fresh water, the values become x=0.048 and x=0.091 respectively

in a healthy adult human, fully inflated lungs can easily reach something between 5% and 7.5% of the body volume I think

conclusion: depending on just how lean yinglets are, and how low-density their pneumatised bones are, floating in salt water should be somewhere between easy and doable, and floating in fresh water somewhere between doable and impossible