This video masterfully synthesizes rigorous mathematical logic with sensory mindfulness, turning abstract transformations into a soothing yet intellectually grounded experience. It is a sophisticated example of how modern pedagogy can balance cognitive challenge with mental well-being.
Deep Dive
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Deep Dive
1 HOUR ASMR - study with me✍️ tapping on tingly triggers 💞Added:
Hi.
Um Sorry.
Okay.
Um today I'm going to do some tapping and also do some work because I've got a lot on here.
Hi.
Um I'm going to do some maths today because well I need to make a video and I need to do maths. Why not kill two birds with one stone?
So So here we are >> [snorts] >> pretty much.
Okay.
So I have a book of work from law.
This book was my law book, but I'm not um I'm dropping law at the end of this year, you see.
Cuz I don't enjoy it. I'm not very good at it.
I have um new notepads coming though.
So yeah. I'm going to be able to use those, which is going to be nice.
I did order them to come on Wednesday, but the I don't know what to call it, like a courier, let me down twice.
But I got my money back, so it's okay.
Okay.
So I am doing um Well It's not really homework, it's more just revision, but like the like transformations of graphs and stuff like that, you know.
So I'm going to basically try and walk you through it.
Because I heard that teaching is a good way to it's kind of cement that in your own knowledge bank, you know.
Then again, I don't know it off by heart, so I might have to check.
I do want you guys to be able to hear this though, that's the thing.
So Yeah, I think you should be able to hear it.
Um >> No. Okay.
So, that is the So, that is the graph That is the curve of x. I don't know if you can do it with a curve. I'm pretty sure you can. I don't see why not.
Okay.
So, I'm really bad with graph transformations.
But, I can tell you the ways you can transform a graph.
So, there are stretches and I guess What's the other way? What's the other word for like like an inward stretch?
Like a compression.
You can reflect a graph.
And I'm pretty sure that is translate like the same. It means the same thing.
And the other one, I think, it's just a like move [clears throat] it.
Do you get this the same, but it's not like flipped and it's not stretched or it's not compressed. It's I don't know what it's called.
Like like a transformation.
You know?
I I'm going to Hold on.
>> [snorts] >> Okay.
I used some of my big brain and uh printed out I don't know where my scissors are.
I thought I had them in here, but How do I do those things so easily?
I just I I'm sure I had the video, you know.
Like Sorry. I'm sorry for the hold up. It's not really important.
It was just going to be a nice trigger for you guys to listen to.
Obviously somebody didn't trust me with scissors.
But I printed out this uh this is all of the all of the different functions which I am going to be drawing graphs for to hopefully help you guys.
First, I'm going to fold it because we love to procrastinate. Let's start.
All right.
I'm actually going to keep this because it's going to help me a lot.
Cuz I'm not the best when it comes to uh graph transformations. Look what I found.
I suppose to you guys this must seem weird because you usually that I've used in other videos.
But to me it's just like stuff I have all the time in my room, you know.
Not the gloves. I don't have the gloves though.
I just kept those for if I want to make another video with them soon.
I look so strange right now.
Okay.
Okay, back to the task at hand.
Which is maths.
Right on.
So, the word that I was looking for to go here was a translation.
Which is different to reflection.
So, that is our function of x curve.
I know it's mirrored for you guys, but I'm sorry. Okay, I'm sure you can manage.
So, the first one we're going to be doing is the function of x, which has a translation.
Um in the y axis.
Okay.
So, I'm going to make these graphs a little bit smaller so they can all fit.
Okay.
I don't know why I'm showing you that.
It's not doing anything.
Let me know how you guys like these longer form videos and if you'd like to see more.
Um obviously I can't do them every single night because that means I'd be doing like I mean such a big chunk of my life would just be ASMR.
Um but I don't I mean it's the weekend, you know.
So, every now and then I don't mind.
>> [snorts] >> Um and make sure to subscribe if you do enjoy.
Okay.
So, here we have our function of x + 2.
And as you can see, uh the curve interse- now intersects at uh 0 2.
You see it's moved up two on the y-axis.
Now, it affects the y-axis because the + 2 has been added outside of the function.
As you can see, it's added on the end rather than in the brackets.
So, because of the + 2, the the curve has moved up two.
And the x hasn't changed because it just hasn't.
And then, f of x - 2.
Same pattern. It's moved down two, and now crosses at 0 - 2.
Which is obviously two less from the origin.
So, very simple.
Uh I hope my explaining is okay.
I I I have lots of notes because this was a law book.
I still have to continue law until summer, but I don't have to really care about it because I'm not going to do it anymore.
It's so I stressed out so much about law, you know?
Now that I'm going to be able to focus more on maths, and I'm going to buy a laptop soon.
That's the money I have saved up.
So, we are locking in for second year.
Okay.
Next is the the same thing, but it's the translation on the x-axis rather than the y-axis.
So, for these ones, for these ones, >> Okay.
Just give me 1 second. Sorry.
I'm trying. Guys, I'm trying so hard.
Give me a break.
Wait, sorry.
I'm just reading this cuz I have to obviously do the paper.
That's right.
Okay.
So, this one is so confusing. Oh my god.
Yeah, okay.
I didn't expect it to suddenly get this confusing.
Okay.
So, for these graphs, I mean, yeah.
Uh these two.
This is the f x + 2 rather than f x + 2.
It's f x + 2. You see, it's in the bracket.
Now, this means that it is a translation on the x-axis, which I already mentioned.
I think an easy way to remember this is it's in the bracket with the x.
So, it's on the x-axis.
Simple enough, right?
But for some weird reason, even though it's a plus two, it it does the opposite of what you think.
So, rather than the original graph here moving two to the right into the positive, it actually moves two to the left.
So, for the fx plus two, it moves two to the left, making its turning point at minus two zero.
And over here, this one, the fx minus two, its turning point is two two zero.
See, it's moved over into the positive um What is it? The positive uh like axis area where it has both positive x and positive y, you know, cuz it's like You know what I mean. I'm sure you know.
Right?
Yeah.
Okay, moving on.
Next up, we have reflections.
Now, reflections aren't really going to work with a curve which is like perfect like because if it's if it's like that, if you reflect it, it's just going to be like that. So, yeah, that's a pretty tricky.
I think I'll have to make a new graph to show you guys the reflections.
>> Okay.
Yeah.
So, here is our new function of X.
It's just over the graph and the curve, which is just here.
It's well, there.
Okay.
So, the reflections, you can have it to reflect on the X axis or in the Y axis.
Now, if it reflects off of the X axis, that means it's going from here, crossing the X axis and the bottom, making it so that it's like that, it'll be like that.
I'm pretty sure. I really hope so, otherwise I am Um Yeah.
Yeah.
So, minus f of X. The reflections always get me.
It's that just so confusing, you know?
And the things like scale factors, just like stop, you know? Stop adding more and more.
I feel like that's a big problem which happens with the maths.
It starts out incredibly easy and just spikes It just gets impossible very quickly, too.
Good.
Okay.
So, here is how it looks on my x-axis I showed you.
This one is the minus f bracket x.
This one is the reflection over the x-axis.
So, as you can see, I've done a little um like a Let's call it like a dress kind of thing where it used to be like a little sketchy dotted line.
Now, it's moved over the x-axis. It's been reflected over the x-axis.
And as you can see, it's a reflection.
And I think maybe the only way to remember these two two different differences is that this is a positive x, so it's in the x-axis.
This is a negative x.
That seems to be the only logical way to think about it, you know?
If you can kind of just remember that rule specifically, you'll have no problems, you know? It's a lot That's what a lot of math tends to be.
Now, f to the minus x, the graph uh that's our graph.
Wait, sorry.
I just went into autopilot.
Uh so, ignoring this, we have our where it used to be. It's been reflected over the y-axis.
Um and because it's a curve, it looks the same. It's just been moved, really.
And now it's here.
But say if this was a line like this, and it got reflected over the y-axis, then it would be like this.
You see?
Maybe that's confusing, too. I I'm not a great teacher.
I'm just trying to learn myself.
Um so, if I do get anything wrong, feel free to correct me in the comments. You might save me a few marks.
So, thank you.
I don't want to say thank you.
Get back to work.
>> [snorts] >> Okay.
Oh, no.
Okay.
Next.
Next up, I think, is the absolute worst one of all.
Stretches and compressions.
It's okay.
Sorry. It's okay, though. We're going to get through this, guys. Me and you.
That was a hand check. I wasn't touching your face. Don't worry.
So, first up is the vertical stretch.
Okay.
Here we go.
I'm going to redraw our original function of X graph.
>> [snorts] >> All right. There you go.
Just as it was before.
Sorry if it's a little bright. I'll try it.
It is daytime over here.
It's a crisp Saturday afternoon.
I love Saturdays.
Okay.
So, Yeah, okay.
Sorry, I'm just trying to you know, work this out properly in my head.
Okay.
This one is particularly confusing.
I feel like it's better to Okay.
So, this is our current This is what I've got right now.
I have the original function of X.
And then, I have two other legs here.
So, I did some vertical stretch.
That means What does that mean?
Wait.
That's so confusing because it makes you think that like stretches and compressions are the same.
You know, because if there's a vertical stretch, you think that it means up to down, so it's going to go like that.
But then a compression is going to squash these original curves together, which is going to make it look just like that.
I'm not crazy.
This is insane.
Who invented this?
What the hell?
I'm going to watch a quick video to try and wrap my head around this.
You guys just relax.
Okay, my crisis is over. I kind of wrapped my head around it.
I just started crashing out there for a second. Gosh.
Um okay, so we had this, didn't we?
We're going to be using a scale factor of two for our vertical and horizontal stretches.
Now, we need to put into perspective vertical is the Y axis, up to down.
Horizontal, horizon, left to right.
Okay.
So, if you have a vertical stretch, okay, by a scale factor of two, that gives you 2 f of x.
Every Y value is going to be timesed by two.
Which means essentially if we have a value here at three three and here at minus 3 3.
Then this is going to turn into I don't know minus 3 minus 3. This will become minus 3 minus 6.
That's so confusing. I'm so sorry.
If this is I'm not a good teacher. If this is 3 3 here, okay.
After the stretch by a scale factor of 2, it's going to be 3 6 because the Y value has been times by 2, but the X value hasn't changed. So, the graph essentially becomes taller.
So, although there's no numbers here, I'm going to try my hardest to do this.
Do you see?
It's like that.
>> [snorts] >> Okay.
Okie doke.
Now, for the horizontal stretch, now we're going to be using a scale factor of 2 again, except for this one, the number is going to be inside of the bracket with X, just before the X.
And you'd think that it would be f of 2x, but it's actually f of a half x.
I don't know why.
I don't know.
I don't even know how that would come to that number. Where did we even get that half from?
Let me Oh god.
I'm so sorry. I'm This is so confusing.
Regardless of the numbers though, it works in the same way as the X value is being multiplied by two, I think.
So, the graph is going to be from this to like this. The graph is getting wider as it's being stretched in the X direction.
We got this. We got this. We're going to do this. We got this.
No.
I don't know why it's the half. The half is what is really confusing.
We're going to get through this. Okay, we got this.
I'm so locked in right now. You don't know what I'm doing this stuff. You don't get it.
Also, once I do this one, we're going on to logarithms.
I'm going to lock in, guys.
Okay.
I'm going to get a few questions up and write them down and we're going to go through them together.
Questions from my actual homework. It's going to be okay. All right.
So, if you're asked to sketch the function of X which has been horizontally stretched by a scale factor of two, you What?
Just what?
Let me just I'm sorry.
Okie dokie.
I'm back.
So, I I asked um Google a few questions and I came back.
It's kind of like a weird logic that you need to like sort of compensate by like halving it.
I think it's just the number in the function that changes though. I don't know.
I might have to ask my maths teacher about this and see if she can help me.
I've got some exams coming up and I'm not feeling very good about them, which is why I'm here.
So, if you guys notice more study videos that might be why.
Okay.
Oh.
There's our graph that has been horizontally stretched by a scale factor of two. As you can see, it's gone wider.
All of the X values have been multiplied by two.
All right.
So, this button with the number being weird for the horizontal stretch for the horizontal stretches.
It follows whatever So, if the scale factor is three, then it's going to be 1/3. Scale factor is four, it'll be a quarter. So, essentially, when you write out your function, just throw it into the denominator of a fraction of a one.
And apparently, that works.
Oh, just to make that simple, I'll just say one over whatever the scale factor is.
And it's in with the X because it's I mean, you know it's going to be horizontal on the X axis because it's inside the brackets.
You know, it's with the X.
Does that make sense?
I really hope that makes sense because I'm really trying to help.
And if it makes you guys feel any better, I'm sure this is meant to be difficult.
Um unless you feel really easy and good about this, then good for you. I don't.
I think it's time for a little break, though.
You know, we're going to have some dingle time.
I got this from a shop small.
I just can't decide if these hands are too sharp or if they're just right.
It's like a fidget thingy.
But then again, I can make keyboard sounds without having to have a full keyboard in my face, you know?
What sound it was like in right now?
Kind of.
By the way, I know Apex is always on there, but it's usually because I am playing Apex and then I remember like wait, I need to make a video.
I don't I do I do do other things, promise.
Um I've been really hooked on Apex lately, guys. Very fun at the moment.
Um I need to play Titanfall.
It's definitely on the on the cards for the summer.
If I feel like playing a story game, that's there.
At the moment, I haven't got time to be investing time into my uh story games and stuff.
You know.
By the time you guys are seeing this by two, I think I'm going to be going to the gym.
Sounds fun.
Uh I went for I did a 5K this morning, too.
Very productive of me, I know.
It's nice to feel productive.
But you know what's even nicer?
Having a nice sleep and relaxation.
So.
That's your current task.
Just relax.
I do want to get a good photo for the thumbnails of my but then again I mean how good does a thumbnail get, you know?
Normally, I just put when I'm putting the videos together, I'll just go through and look for something that makes me think like, yeah, that'll do, and then I just make it the thumbnail.
I changed yesterday's logo because everyone was like, the smile is creeping me out.
>> [laughter] >> Which um I did when I took that photo, I thought people might either say might find it like strange because I was laughing when I did it. Um or people would be like, oh, I I clicked because the smile is so cute, I don't think.
Um but I changed it anyway, and it didn't really matter. Nobody really cares that much.
So, wherever you guys are in the world whether it's one of the seven continents whether it's my continent, my country or far away in I don't know, Argentina or like Paraguay.
We did a geography quiz yesterday with those South American countries.
Uh Ecuador, Peru, Chile Brazil, Colombia um I know Rio isn't country.
It's I believe it's it's not the capital of Brazil, is it? Because I think Brasilia is the capital of Brazil. It's a city in in Brazil.
And it's where the Christ the Redeemer statue is, and it's very beautiful.
Uh we learned about it in geography a couple years ago about like all the different things in there, like favela and stuff, and the Olympics too, and stuff like that.
It's really interesting, and I love I'd like to go one day.
I probably not do the dangerous parts though, because I've heard that you know, it it can be dangerous.
So, everybody stay safe if you happen to be in those dangerous areas.
All right. Okay.
Now.
Now now now now now now now now now now Now, I'm going to get a couple questions from my book of Oh, I just got an email off Amazon.
On my notepad.
I'm going to get some questions out of the book, and we will do them, and then I'll finish with some fun tickles. So.
I'll be right back.
Okay, guys. So, I've wrote five of the questions down onto the booklet.
The first one is uh the curve has equation Okay.
The curve has the equation y equals bracket x plus a all squared.
So, firstly, we know that an x squared is just the default curve, which would look like that, crossing That's not great, but crossing at the origin or turning at the origin.
Um So, this is you can pretty much that doesn't really matter as the that just means it's a curve.
So, basically what we have is a y equals f x + a.
>> [clears throat] >> And we know that this is a translation.
Um this is So, let's say this was + 4.
We know that because it's in the brackets, that means it's on the horizontal, so it's a horizontal translation on the x axis.
If this was a + 4, you know, we we do the opposite of what we would expect, making it a minus four. So, it's currently going to be x + a, so it'll be x and then a minus a, meaning it would be moved over to this side.
Is this one where it is moved up a values, which isn't true.
It's one where it's moved to the right, it's not true.
It's one where it's moved down, it's not true.
And the one where it's moved to the left a unit, which is the correct one.
Took too long to do that.
So, number two, describe the transformation of y equals ln x onto curve y equals 2 ln x.
So, anyone that doesn't know, ln is like a mathematical term, similar to Well, actually I was going to say like pi and e, but they both have values. I don't think ln has a value.
Oh, doesn't?
Actually, I think it does. Learn essentially means log to the base e.
That's what that means.
So, I think it does have a value, but its value isn't important.
So, essentially, what we have is We're going from y = f of x to y = 2 f of x, I believe. So, that is this is what we had originally.
This is what we're moving on to.
Now, is it a >> [clears throat] >> Wait, I can't even remember.
So, as we know, this means it's stretching.
And because it isn't with the x, it is in the vertical direction.
Or the on the y-axis, which is the vertical direction.
I can't remember.
Vertical like that, easy way to remember it. Horizon is left to right.
Horizontal just like that, same thing.
So, as we know it's a stretch, we can immediately rule out these two.
Then we have the stretch by a scale factor of two, which is the vertical one.
Or obviously stretch by a scale factor of half horizontal, which it would be if it was y = f 2x in the brackets.
So, we can cross that one off.
Sorry.
And we know it is the vertical stretch by a scale factor of two.
Right.
Number three I did on my own because it was way too much for me to just write down.
Um So, I'll move straight on to number four.
So, the curve y = root x is translated onto the curve y equals root x plus four.
Now, this one confused me at the beginning cuz these are all vector translations.
But, a good way to look at it is the top number is just the like number of units moved on the x-axis and the bottom is number of units moved on the y-axis.
So, just think about it as you know, when we write down coordinates, we write it as x y.
X is first, y is second. Easy peasy.
Okay.
So, after looking at this, I realized what it was essentially asking me is to say what translation would be required to go from y equals f of x to from y equals f of x y equals f of x to y equals f of x plus four.
That's essentially what it's asking.
And as we know, the this means we would move four units to the left on the x-axis as it's in the brackets with the x.
So, this will be opposite. So, rather than adding four to go right, it would take away four to go left on the x-axis.
And so, I can cross this one off. Oh, actually, it's a circle, which would mean this one minus four on the x and don't change the y.
That one is the right answer.
See, all of this makes so much sense when I do it like this.
Now, the final question. There was 15, but I wasn't going to write 15 questions. I decided to just do five.
Stretch y equals ln x with scale factor two.
So, once again, I've basically said let ln be f.
I did it wrong.
I'm They're not equal to each other.
But, I'm letting the lin equal f.
So, it could be like y equals f of x.
It's like that.
>> [snorts] >> Except this this would be lin, you know?
Now, this one really did confuse me at first.
I think it said horizontal.
Actually, it did say horizontal cuz otherwise this isn't specific enough.
Um so, if this is a horizontal, we know it's on the x-axis. So, rather than with the scale factor being a two, the scale factor is going to be 1/2. So, we can already rule out this answer and this answer, which leaves us with y equals a half lin x or y equals lin x over two.
So, uh I originally got this one wrong, but then realized my mistake.
So, here, we would essentially be saying y equals Sorry, it's difficult.
I'm like writing through my phone. We'd be saying y equals half f of x.
Whereas here, we're saying y equals f half x. It's like that.
And as we know, this stretch would be a >> [clears throat] >> vertical stretch as it's outside of the brackets.
Whereas this stretch is horizontal because it's in the brackets with the x.
So, if my maths is not mistaken, that means this is the correct answer.
Okay, guys, I'm back. Hello.
Now, I think it's time to say that study time is over for today.
>> [snorts] >> It felt good to go back over that, you know.
Now that it's nice, fresh in my brain.
Hopefully, every time I think about it, it'll get easier and easier until it goes into like long-term memory.
And then I don't have to remember it. I just know.
Okay.
Okay.
Okay. Okay. Okay.
I am going to do you some tingles now.
Some tingles. Some tingles. Some tingles. Tingles. Tingles. Tingles.
Tingles. Tingles.
Because we had a good study session and we actually got quite a bit done.
I know that's it's kind of simple, but it's something that is important to know and understand.
And we got to kind of brush on logarithms, but not really.
Logarithms are more like So, instead of having like x to the power four, you would have like four to the power x. So, when you don't know what the power is, you use logarithms to work it out.
But really, I really need to go back over those logarithms because they are pretty confusing.
Lucky dogs.
God, it's nice to hear all this tapping again, you know.
>> Oh.
Why does everything smell so weird?
There's a little leaflet in my water bottle.
Hopefully it's like a treasure map or something. Cool.
I think you don't really realize how long an hour is until you're making an ASMR video.
And then all of a sudden it's like whoa.
You want me to just tap on things for an hour?
But I mean I don't I don't hate ASMR. Obviously I love ASMR. I love making it.
>> [clears throat] >> Oh my god, a lot of work to do.
You know, look at all this work we good guys.
Trying to get a good thumbnail.
I'm so happy.
I don't know. I don't know why I'm even happy.
I love being able to make these videos and I love like the fact that you guys genuinely enjoy them is just so awesome because I spend a lot of time doing them, obviously.
And seeing like a a nice reception just like it's just like oh You guys, come on, man.
I love it.
Just say oh.
Halfway through the video.
And if you made it this far, you deserve a medal.
Congratulations.
If you're still awake cuz it's pretty relaxing, are we?
Make sure to subscribe. Subscribe, subscribe, subscribe.
It feels really cool to make longer videos because it's like it feels less like I'm just recording and more like I'm like hanging out, you know, like it's like a hangout.
Even if it's just me on my own. You guys are there in spirit. And when you see this, it's like you're hanging out with me.
Everybody wants to hang out with me, dude.
I'm just kidding.
It feels good to do the homework you've been meaning to do, you know, the thing you've been dreading.
Once it's out of the way, you just get to be happy.
And when I get my uh laptop, which I've been saving up for I'm going to be able to do a lot of work with it.
Which I can't do when I have no notebooks, you know.
Uh This doesn't sound quite crisp. Crisp. crisp, crisp, as I wanted it to.
As I think there's quite a metallic sound to it.
But it's still not bad.
I'm doing it far away so it's not too loud for you guys.
Oh, yes.
Fine. I've got a tennis racket here which I used a few videos ago.
And I thought I haven't used that in a little while. I should I should get back on that.
So if you haven't already relax, get into bed.
Try to now close your eyes.
Just focus on my voice and the sounds coming out of my tennis racket.
Fortunately I trimmed my fingernails meaning I think I did it on the video actually but my tapping game is still out.
It's coming back though.
Soon enough guys, soon enough. Don't worry.
We are nearly at 2,500 subscribers.
So cool.
The growth is steady, but awesome because you know, like I still find it exciting to check YouTube studio and be like, "Oh, I wonder if like I wonder if I've gained which may be sad a little bit, but I'm not like I guess that's kind of like on level of googling yourself.
But, I'm just checking up on how things are going, you know, and if it shows me comments, which YouTube might not always notify me of.
Oh.
I like that.
I don't know what I'm going to do with him.
Probably arms.
You know I love arms.
I know you guys love my arms, too.
But, um maybe not. I might do like chest or back or something. I hate back. Back is so bad because it just hurts my hands so bad, the calluses.
That's why I don't do back very much.
I really I shouldn't do because back muscles are like pretty cool, you know.
Okay, Rafael out.
He's here. He just tends to watch me sleep.
>> It kind of sounds like a horse galloping if you listen and imagine.
I always suspect a nice like >> [panting] >> You know what I mean?
They do that thing with their mouth.
I don't know. Never mind.
I'm going to put this on book which I have from yesterday.
I don't I I have one left over. I'm going to put it inside of a whale.
It's like a little mystery treat so next time I record with him uh I'll get a nice surprise.
So stay tuned if you want to see me be like, "Oh, yeah."
Cuz I will forget like very quickly, I promise.
It's funny how our mind works like that, you know? You just forget things.
I'm a pretty forgetful person, too. I forget like things that I shouldn't forget.
I remember all the important things, too.
Okay, everybody.
Thank you very much for joining me this afternoon on our long long study session.
Thank you for being here with me.
I hope I hope I was able to relax you.
Let me know how you like this new trigger.
I'll see you a lot more of it.
Hit that subscribe button.
Thank you for watching.
And I will see you very very very soon.
Bye-bye.
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