[Kosuke Haruhito] Kuchi Yakusoku | Verbal Promise (COMIC Anthurium 2020-09) [English] [CulturedCommissions] [Digital]
[虎助遥人] 口約束 (COMIC アンスリウム 2020年9月号) [英訳] [DL版]
#367653
ᜋᜎᜒᜊᜓᜄ᜔
Peak story
Sh1on
When both your heads have the same goal, you're bound for success!
Chordjack Stamina
holy shit, Chordjack Stamina approved !
Sussybakat
I wish I had a motivation too
UBI
My boi is a man of focus, determined and sheer fucking will for sensei's coochie
AloneForever
great story
jellymaaan
i wanna die.....
kip0007
What an amazing work with an even better ending.
LilyBageL
Bro's a Top G
I'm_Blade
@Axel_Tartusous God damnit.. I feel you my man, I feel you.
10/10 for this doujin, 1/10 for my life ✊😞
Axel_Tartusous
Sigh... if only my highschool life have this kind of story... But, great work !! I even feel like studying now !!
Nima456
Damn... A cute,hot SENSEI and he is lucky...
A very wholesome doujin... Love it... I guess that's how good life is with a very good,earnest and a honest girl... Not that it will happen to me irl(X﹏X)↷...
HisNameIsK
@prnf She was a relative lol
prnf
@HisNameIsK what the fuck is tutor who doesn't let you sleep. had she been living with you or something? just send her away
HisNameIsK
I remember when I had a private tutor. That shit was traumatizing lmao she didn’t let me sleep or go to the bathroom until I was able to perfectly balance equations in chemistry under 10-15 seconds cause I was part of the science olympiad thing or some shit. Wish she motivated me like this sensei tho. I would’ve raped and killed her after getting perfect scores
Sh1on
Priorities
Lt. Colonel Degurechaff
Straight 10/10
Kazuyer Mishi
Also kissing is soo hot😩😩
Kazuyer Mishi
This is fucking amazing, she even acts like how a teacher should, dominating and switching when needed is the best stuff
Lerkin
esto es GOZ chaval!
iLuzzion
Damn I see a 10/10 right there
nocringeman
Many potential reaction images
rabbistern69
this artist shows how even with lacking artstyle a doujin can be great if the script, progression, and art itself such as poses/angles are done well. only misses the "perfect score" because there wasn't any pussy action. It's a crime to not go down on a pussy with a delicious bush like that
BigBifol
It's fucking wholesome and it gives me encouragement to study. 10/10
11/10 if it was colored.
Archdragoon
everything about this is just perfect.
CrayCrayMystery
Wow, just wow. This is wholesome, the story is great, the sex is great, and finally REALLY GOOD kissing scenes. That makes this fire. 💯💯💯
Kunishira Takeru
The thing with defloration is that it adds a little bit more of that vanilla sweetness cause it's their first time. If there was a defloration It would be perfect but even if it doesn't, It did its job to be a masterpiece vanilla doujin. And the thing with this doujin is that, the girl experienced how good kissing was when she kissed with Nao-kun. And as she said, "I think my heart's beating than it did during my first kiss..." So while it is not her first time, it's still wholesome. Same as having sex with Nao-kun, that wasn't her first time but that was her first time feeling that good. I mean, she even go out with him at the end so everything was just pure vanilla. This was definitely a masterpiece vanilla doujin, I'm a defloration vanilla guy but this is still perfect. 10/10
Kunishira Takeru
@karimian agreed, sensei to boku is a masterpiece for me though. Also, the teacher is so beautiful, especially on page 3. But with the glasses, she's on a whole new level. Glasses are really versatile. First, you can have glasses-wearing girls take them off and suddenly become beautiful, or have girls wearing glasses flashing those cute grins, or have girls stealing the protagonist's glasses and putting them on like, "Haha, got your glasses!" That's just way too cute! Also, boys with glasses! I really like when their glasses have that suspicious looking gleam, and it's amazing how it can look really cool or just be a joke. I really like how it can fulfill all those abstract needs. Being able to switch up the styles and colors of glasses based on your mood is a lot of fun too! It's actually so much fun! You have those half rim glasses, or the thick frame glasses, everything! It's like you're enjoying all these kinds of glasses at a buffet. I really want Luna to try some on or Marine to.
GigaHorni
I don't mind no defloration. It's just when the chick moves like that, you know she's been taking so much dicks yo
Ababacoy
To someone that's mention about defloration, virgin, hymen or whatever. go fuck yourself and your damn olive oil, it's extra fucking virgin, damit
pepejohn
how the fuck are they supposed to know that, donaldinho?
bl4n0r
me no speak espanol
lordfapbr
Esse Doujinshi se resume em uma palavra "Maravilhoso". Espero que o autor traga mais obras assim.
Gooner Strongest Soldier
Holy shit this one is good, straight up 10/10 bussin
黑暗Karimlan
So wholesome. This is giving me sensei to boku vibes it's really a pity there's no updates on it for a long time
Cianocci
Shit, I hate myself, I had forgot about this masterpiece that was in my favourite, ahhh, so much wholesomeness
spoder9
too wholesome. im gonna go blind at this rate
Ochinpo kudasai
Damn didn't expected it to be this good
Mexcal
@Iska_IX fuck off!! This a nice ending, stop fantasizing about deflorations...
Zullie
Certified hood classic
Chiffon Lewd
From all the fmc's this author has made for their works, this teacher is by far the best, she's too fucking good.
dxpawn
I come back to this every once in a while
Hentai Philosopher
The Emperor has blessed this
fellow degenerate
page 8 though holy shit
vanillaLover
@LxF. Not gonna lie, that was a chad move right there xD
yo271332
@LxF HAHAHAGAHA XD
Wasn't expecting that on a doujin, good job lmao
LxF
@polarpwn The math shown in the doujin is correct, and although the final answer is not given, the stated limit in the problem evaluates to 1.
The problem is to evaluate lim (x_n)/(x_{n-1}) as n→∞ where x_n=∫sin²ⁿ(θ)+cos²ⁿ(θ)dθ from 0 to π/2. Our heroic protagonist first defines a_n=∫sin²ⁿ(θ)dθ from 0 to π/2 and derives the reduction formula a_n=((2n-1)a_{n-1})/(2n) which holds for n≥1. He then defines b_n=∫cos²ⁿ(θ)dθ from 0 to π/2 with the goal of finding a similar reduction formula; although all of the work shown for this is correct, it is unnecessary labor because the substitution θ↦π/2-θ shows a_n=b_n.
This next part is not shown, but from the reduction formula for a_n it follows that x_n=((2n-1)x_{n-1})/(2n) so (x_n)/(x_{n-1})=1-1/(2n), therefore the limit of (x_n)/(x_{n-1}) as n→∞ is 1.
I sketched out another, less laborious, method to do this far below as well.
tl;dr do math, get pussy
polarpwn
Someone verify that the math answer was correct or if sensei was just being a really thirsty thot
フリップモンク
@Iska_IX get outta here
Ferdinand"Bongbong"Marcos Jr☑️
Thank you for the internet
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