Skip to main content

AA siblings..

This post is inspired by my brother. 

I am not good at writing non-math posts, so please forgive me for that.

Clickbait:P

My family is... one word... weird. No really. We have my Papa, Mumma and my brother, Suhan.

Now now, siblings. SIBLINGS. S.I.B.L.I.N.G.S. One of the worlds' most irritating "prani" (animal). I am the elder one, my brother is like 5 years younger than me. But no no no, we both are in fact treated equally :P ( Thanks Mumma papa). 

Trust me.. Suhan is probably THE MOST PAMPERED KID OF ALL TIME. I am sure all the elder siblings go through this period. Arey Suhan is really pampered.. When Mumma and papa are out, and Suhan does something wrong, I get the scolding, in fact, I have got way more scolding than Suhan has got. And this is why he is so naughty -_-.

But the evil happiness you get when your sibling gets scolding is just so good. Lemme share a story.

A typical day, Suhan and me fighting. Mumma getting irritated. And then Mr Suhan said something in front of Mumma, which I am sure he regrets till now. 

" Zada mat karo.. tum ho..  Lallu ki bacchi"

Mumma like "O_O". Me, laughing out loud. And Suhan? He is like " I am gone." And that day, he got so much scolding. And did you think I will save him? Nahhh..

You know "A typical Indian sibling." I took that opportunity and made him get scolding about a lot of topics and ultimately, he got restrictions over T.V, YT, etc. 

And I succeeded :sunglasses:

There won't be a day, we both haven't fought. And to be honest I don't even remember on what topics we have fought. But yeah, there's one very common topic, which is...

"T.V ka Remote kaun lega?" [who will take the T.V's remote]

Oh god the no. of times we have fought on this topic, is probably close to 1000. This is probably the world's most common debate topic. Me be like," I studied, so I deserve it." Suhan be like" So what? I too studied." "But you studied for less hrs" " Because I am chota"

I ultimately always lose this debate -___________________________-

And last last "Aadha aadha Karo" [do it half-half]

My father introduced a very nice rule for this half-half rule, btw. He said, "one will divide the chocolate, the other will choose." But there's a problem. WHO WILL BE DIVIDING? Dividing is hard you see? We might make a mistake and so many more things...

--- 

But in the end, that guy has grown up. He is in class 6. CLASS 6. That's a big class. Still, he is so innocent and cute ( And idiot). Earlier he used to be scared to switch on the lights, I used to do it. Now, he switches on lights on his own. 

We both used to play together at Diwali, and other festivals. Now he got his own set of friends you see? We used to make so many vlogs together, now both of us are busy with our own Studies. 

And sadly I got like 2years left, and maybe (just maybe) I will miss these fights.

6 years old pic..see the height difference!

Anyways see ya later!

Sunaina 💜

Comments

  1. Atleast mere saath aisa kabhi ni hua 😂😂
    I have only 1 small brother (cousin) who is 10 years younger than me
    Kya krlega vo mere saath 😂😂

    ReplyDelete
  2. How long have you all been in Assam

    ReplyDelete
  3. It's kinda embarrassing but even tho my sister is 8 years younger than me we still fight :/

    ReplyDelete
    Replies
    1. I fight my 12 year old sister,trust me I am not joking -__________________________-

      Delete
  4. And also the elder sibling getting scolding for everything the younger sibling does because the elder one is "rEsPoNsIbLe" and the younger one "dOeSn'T kNoW" anything :P

    Why is this so relatable XD

    ReplyDelete
    Replies
    1. OMG!! Hiii!!! IKR responsible. In this situation we are very responsible but when asking for new gadgets they will be like "first be responsible". -__-.. Thanks for commenting!

      Delete
  5. "T.V ka Remote kaun lega?" [who will take the T.V's remote]

    Oh god the no. of times we have fought on this topic, is probably close to 1000. This is probably the world's most common debate topic.
    Indeed it is the world's most common debate 😂. Sadly even I lose the debate everytime 🙁.

    ReplyDelete
    Replies
    1. Oh god!! Series of pros commenting!! I understand your pain..:heart: Highfive :(.. Thanks for commenting!

      Delete
  6. well, I can't relate to this but I can relate to your younger brother since i am smaller sibling, I just used to tease my brother a lot by making remarks and jokes and sometimes even messaging him some non-sense. Now i have stopped doing this, he was busy from before and now i have got busy but it was a nice experience. The TV one was real good, we still fight in nights for watching some movie while eating dinner and many times we end up in a settlement because then mom goes to turn off the TV.

    ReplyDelete

Post a Comment

Popular posts from this blog

My experiences at EGMO, IMOTC and PROMYS experience

Yes, I know. This post should have been posted like 2 months ago. Okay okay, sorry. But yeah, I was just waiting for everything to be over and I was lazy. ( sorry ) You know, the transitioning period from high school to college is very weird. I will join CMI( Chennai Mathematical  Institue) for bsc maths and cs degree. And I am very scared. Like very very scared. No, not about making new friends and all. I don't care about that part because I know a decent amount of CMI people already.  What I am scared of is whether I will be able to handle the coursework and get good grades T_T Anyways, here's my EGMO PDC, EGMO, IMOTC and PROMYS experience. Yes, a lot of stuff. My EGMO experience is a lot and I wrote a lot of details, IMOTC and PROMYS is just a few paras. Oh to those, who don't know me or are reading for the first time. I am Sunaina Pati. I was IND2 at EGMO 2023 which was held in Slovenia. I was also invited to the IMOTC or International Mathematical Olympiad Training Cam

Introduction

  Hey Everyone!! This is my first Blog post. So let me give a brief introduction about myself. I am Sunaina Pati. I love solving Olympiad math problems,  learning crazy astronomical facts , playing hanabi and anti-chess, listening to Kpop , love making diagrams in Geogebra and  teaching other people maths 😊 . I love geometry , number theory and Combinatorics . I am starting this blog to keep myself a bit motivated in doing studies 😎 . Right now, I am planning to write walkthroughs on some of the best problems I tried over the week which can refer for hints 'cause solutions contain some major spoilers and one learns a lot while solving the problem on his own rather than seeing solutions . Also, there will be some reviews about Kpop songs, study techniques, my day to day lifestyles,exam reviews and ofc some non-sense surprises 😂.  I am planning to  try  posting every week on Sundays or Saturdays ( most probably) ! Though there is no guarantee about when I will post , so if you are

How to prepare for RMO?

"Let's wait for this exam to get over".. *Proceeds to wait for 2 whole fricking years!  I always wanted to write a book recommendation list, because I have been asked so many times! But then I was always like "Let's wait for this exam to get over" and so on. Why? You see it's pretty embarrassing to write a "How to prepare for RMO/INMO" post and then proceed to "fail" i.e not qualifying.  Okay okay, you might be thinking, "Sunaina you qualified like in 10th grade itself, you will obviously qualify in 11th and 12th grade." No. It's not that easy. Plus you are talking to a very underconfident girl. I have always underestimated myself. And I think that's the worst thing one can do itself. Am I confident about myself now? Definitely not but I am learning not to self-depreciate myself little by little. Okay, I shall write more about it in the next post describing my experience in 3 different camps and 1 program.  So, I got

INMO Scores and Results

Heya! INMO Results are out! Well, I am now a 3 times IMOTCer :D. Very excited to meet every one of you! My INMO score was exactly 26 with a distribution of 17|0|0|0|0|9, which was a fair grading cause after problem 1, I tried problem 6 next. I was hoping for some partials in problem 4 but didn't get any.  I am so so so excited to meet everyone! Can't believe my olympiad journey is going to end soon..  I thought to continue the improvement table I made last year! ( I would still have to add my EGMO performance and also IMO TST performance too) 2018-2019[ grade 8]:  Cleared PRMO, Cleared RMO[ State rank 4], Wrote INMO 2019-2020[ grade 9]:  Cleared PRMO, Cleared RMO[ State topper], Wrote INMO ( but flopped it) 2020-2021[grade 10]:  Cleared IOQM, Cleared INMO [ Through Girl's Quota] 2021-2022[grade 11]:  Wrote EGMO 2022 TST[ Rank 8], Qualified for IOQM part B directly, Cleared IOQM-B ( i.e INMO) [Through general quota],  2022-2023 [grade 12]:  Wrote EGMO 2023 TST [ Rank 2], Mad

Reflecting on past

INMO Scores are out!! I am now a two times INMO awardee :) I got 16|0|1, so 17 in total! Yes, 16 in P1 T_T. I was thinking I would lose marks because of the way I wrote.  Lemme tell ya'll what happened that day but first I should share a few thoughts I had before the exam. My thoughts Honestly, my preparation for INMO was bad. In fact, I should say I didn't work hard at all. As I have said earlier, I had lost all my hopes for INMO and Olympiads as a whole after EGMO TSTs happened.  Art by Jelena Janic EGMO TSTs i.e European Girl's Mathematical Olympiad Team selection Tests 2022.  Literally my thoughts after EGMO TSTs I feel very ashamed to share but I got 1 mark in my EGMO TSTs. Tests in which I literally gave my whole life. I did so many ISLs ( like SO MANY), I mocked EGMO 2021 TST where my score was 28/42 and I perfected Day 2. 1 mark in the TST just showed my true potential. There are way better people than me in olys. A friend even said to me, "If I wouldn't

Bio is Love..

Adios, everyone! Boards preparation at its peak :(  However, I am not able to study how I used to. Every time I try to study for boards, I just keep thinking much about a topic, stare at the book, jam a song or just start doing procrastination by bookmarking random cute problems in HSO. It's been more than a year I have studied like with a focus on a book. My lappy is being a big distraction tbh. So after INMO score come out, I will just give my lappy for repair and say papa to bring it back home after June 2.  Milk and Mocha I literally am taking 2 days to complete 1 bio chapter, some times even 3. The rate of my "slowness" is probably because I am like every 15 minutes checking discord to see if the INMO scores are out or not. So HBCSE, thank you for keeping me anxious.  Funfact:- we must be grateful that there is an organisation that is conducting these national Olys. There are some countries where no Olys are being conducted. ( Same dialogue which mumma uses, but in p

Geometry ( Finally!!!)

 This is just such an unfair blog.  Like if one goes through this blog, one can notice how dominated  Algebra is!! Like 6 out of 9 blog post is Algebra dominated -_- Where as I am not a fan of Algebra, compared to other genres of Olympiad Math(as of now). And this was just injustice for Synthetic Geo. So this time , go geo!!!!!!!!!!!  These problems are randomly from A Beautiful Journey through Olympiad Geometry.  Also perhaps I will post geo after March, because I am studying combi.  Problem:  Let $ABC$ be an acute triangle where $\angle BAC = 60^{\circ}$. Prove that if the Euler’s line of $\triangle ABC$ intersects $AB$ and $AC$ at $D$ and $E$, respectively, then $\triangle ADE$ is equilateral. Solution:  Since $\angle A=60^{\circ}$ , we get $AH=2R\cos A=R=AO$. So $\angle EHA=\angle DOA.$ Also it's well known that $H$ and $O $ isogonal conjugates.$\angle OAD =\angle EAH.$ By $ASA$ congruence, we get $AE=AD.$ Hence $\triangle ADE$ is equilateral. Problem:  A convex quadrilateral $

Solving Random ISLs And Sharygin Solutions! And INMO happened!!

Some of the ISLs I did before INMO :P  [2005 G3]:  Let $ABCD$ be a parallelogram. A variable line $g$ through the vertex $A$ intersects the rays $BC$ and $DC$ at the points $X$ and $Y$, respectively. Let $K$ and $L$ be the $A$-excenters of the triangles $ABX$ and $ADY$. Show that the angle $\measuredangle KCL$ is independent of the line $g$ Solution: Note that $$\Delta LDK \sim \Delta XBK$$ and $$\Delta ADY\sim \Delta XCY.$$ So we have $$\frac{BK}{DY}=\frac{XK}{LY}$$ and $$\frac{DY}{CY}=\frac{AD}{XC}=\frac{AY}{XY}.$$ Hence $$\frac{BK}{CY}=\frac{AD}{XC}\times \frac{XK}{LY}\implies \frac{BK}{BC}=\frac{CY}{XC}\times \frac{XK}{LY}=\frac{AB}{BC}\times \frac{XK}{LY} $$ $$\frac{AB}{LY}\times \frac{XK}{BK}=\frac{AB}{LY}\times \frac{LY}{DY}=\frac{AB}{DL}$$ $$\implies \Delta CBK\sim \Delta LDK$$ And we are done. We get that $$\angle KCL=360-(\angle ACB+\angle DKC+\angle BCK)=\angle DAB/2 +180-\angle DAB=180-\angle DAB/2$$ Motivation: I took a hint on this. I had other angles but I didn't r

IMO 2023 P2

IMO 2023 P2 Well, IMO 2023 Day 1 problems are out and I thought of trying the geometry problem which was P2.  Problem: Let $ABC$ be an acute-angled triangle with $AB < AC$. Let $\Omega$ be the circumcircle of $ABC$. Let $S$ be the midpoint of the arc $CB$ of $\Omega$ containing $A$. The perpendicular from $A$ to $BC$ meets $BS$ at $D$ and meets $\Omega$ again at $E \neq A$. The line through $D$ parallel to $BC$ meets line $BE$ at $L$. Denote the circumcircle of triangle $BDL$ by $\omega$. Let $\omega$ meet $\Omega$ again at $P \neq B$. Prove that the line tangent to $\omega$ at $P$ meets line $BS$ on the internal angle bisector of $\angle BAC$. Well, here's my proof, but I would rather call this my rough work tbh. There are comments in the end! Proof Define $A'$ as the antipode of $A$. And redefine $P=A'D\cap (ABC)$. Define $L=SP\cap (PDB)$.  Claim1: $L-B-E$ collinear Proof: Note that $$\angle SCA=\angle SCB-\angle ACB=90-A/2-C.$$ So $$\angle SPA=90-A/2-C\implies \ang

Just spam combo problems cause why not

This post is mainly for Rohan Bhaiya. He gave me/EGMO contestants a lot and lots of problems. Here are solutions to a very few of them.  To Rohan Bhaiya: I just wrote the sketch/proofs here cause why not :P. I did a few more extra problems so yeah.  I sort of sorted the problems into different sub-areas, but it's just better to try all of them! I did try some more combo problems outside this but I tried them in my tablet and worked there itself. So latexing was tough. Algorithms  "Just find the algorithm" they said and they died.  References:  Algorithms Pset by Abhay Bestrapalli Algorithms by Cody Johnson Problem1: Suppose the positive integer $n$ is odd. First Al writes the numbers $1, 2,\dots, 2n$ on the blackboard. Then he picks any two numbers $a, b$ erases them, and writes, instead, $|a - b|$. Prove that an odd number will remain at the end.  Proof: Well, we go $\mod 2$. Note that $$|a-b|\equiv a+b\mod 2\implies \text{ the final number is }1+2+\dots 2n\equiv n(2n+1