Video

The guy ran at 10 meters per seconds, that's about 22 and 1/3 miles per hour, with the fastest man in the world, Usain Bolt, going a bit under 28 miles per hour. Damn orange.

Though it sounded touhou esque for a bit

молодец

whar

Actually wild.

That’s crazy

12:20 Spelled e×iπ to EXIT he covers the side of π

Yeya

0:06 у меня не работает

This video makes me really like math. I wish math classes were this interesting.

make a linear function the wrong way

e?

waiiit how'd you make the joystick??!!

Please tell me me where is the link

Somehow learned more from this vid alone than in 1 term of school

blob.

Wow nice! I did ‘t knew that

Don't mind if I do

love it!!!!!! how does one use the projectile shooting?

Holy shit, nice

also as a chiptune fan that music SLAPS, what's it called? :D

this is so cool!!! definitely saving this for later, glad it popped into my recommended

Metaball will always be read as meatball first.

Wait wait wait. Is it just me or is that a BLOB? THIS IS HUGE!

Meatballs are the best!

silly creature

I want a circle

e^i (pi)

4:39 BUT HES HOLDING ON SO HE JUST PULLS HIMSELF BACK ON TO FAKE GRAVITY

Can you share the link of this graph

=x82794 velocity

9*tan(pi)+cos(pi)+isin(pi)=deadly wave

8:29 where does that 1's from

i like this video

See you, space cowboy

0:19 edededededededededededededededededededededededededededededededededededededededededededededed

lol TSC have no bones No bones = No death 😂😂😂😂😂😂

0:00 (3 cos(x+9))x100

I made it but very small

Something happened I can’t put first version

Sure, let's break down Extrapolation 📈 and Interpolation 📊: 1. **Extrapolation**: Extrapolation is like predicting 📈 what might happen in the future based on what we already know 🧐. It's like guessing where a story 📖 will go based on the beginning or estimating how tall a plant 🌱 will grow based on its current height. In math, Extrapolation means EXTENDING a line or curve beyond the known data points📍. For example, if you have a graph showing the population growth of a city over several years, you can use Extrapolation to estimate the population in future years 📊. 2. **Interpolation**: Interpolation is like filling in the missing pieces of a puzzle 🧩 based on what we already have. It's like guessing what happened between two scenes in a movie 🎥 or estimating someone's age based on their height🧍‍♂️. In math, Interpolation means estimating values WITHIN the range of known data points📍. For example, if you have a set of data points representing the temperature at different times of the day 🌡️, you can use interpolation to estimate the temperature at times between the recorded data points. 3. **Relationship and Tips**: - **Relationship**: Extrapolation and interpolation are like two sides of the same coin 🪙. They both involve making educated guesses based on existing information, but they do it in different ways. Extrapolation looks to the FUTURE or BEYOND the known data 📈, while Interpolation looks within the known data range 📊. 4. **Real-Life Examples**: - **Extrapolation**: Imagine you have a graph showing how fast a car is accelerating 🏎️💨. You can use Extrapolation to predict how fast the car will be going at a certain time⌚️in the future 📈. - **Interpolation**: Imagine you have a recipe for baking cookies 🍪, but it only lists the ingredients for making one dozen 1️⃣2️⃣. You can use interpolation to figure out how much of each ingredient 🗒️ you'll need if you want to make two dozen 2️⃣4️⃣ cookies. (5. **Tips and Tricks**: Remember that "EXTRA" in Extrapolation means going BEYOND what we already know, like extra toppings 🍄🥓🧀 on a pizza 🍕 representing future predictions. For Interpolation, think of "INTER" as meaning between, like filling in the gaps between known points📍on a graph 📊.) In summary, Extrapolation and Interpolation are both methods of estimating values based on existing data, with Extrapolation looking to the FUTURE or BEYOND 📈 and Interpolation filling in THE GAPS📍within the KNOWN RANGE 📊. Whether you're predicting future trends or filling in missing information, these techniques help us make educated guesses and solve problems in math and real life.

Sure, let's break down these Calculator Modes👨‍🔬👷‍♂️🧰🔢: 1. **SCI (Scientific) 👨‍🔬 Mode**: Think of SCI mode like a toolbox full of special tools for solving different kinds of math problems. When you use SCI mode on a calculator, it allows you to work with VERY LARGE or VERY SMALL numbers more easily. It's like having a special magnifying glass 🔎 that helps you see tiny things more clearly or a telescope 🔭 that helps you see distant objects better. 2. **ENG (Engineering) 👷‍♂️ Mode**: ENG mode is another toolbox, but it's specifically designed for engineers who work with measurements and units 📏📐. When you use ENG mode, it helps you work with numbers in a way that makes sense for ENGINEERING CALCULATIONS. It's like having a set of building blocks that snap together neatly 🧱, making it easier to construct complex structures 🏗️. 3. **FLO (Floating Point) Mode**: FLO mode is like a flexible toolbox that can handle a wide range of math problems 🧰🔢. When you use FLO mode on a calculator, it allows you to work with DECIMAL NUMBERS and perform calculations with HIGH PRECISION. It's like having a magic wand 🪄 that lets you work with numbers of ANY size or shape without losing any details. (**Tips and Tricks**: - **SCI Mode**: Think of SCI mode as the mode you'd use for REALLY BIG or REALLY SMALL numbers, like when you're talking about distances in space 🌌 or the size of atoms ⚛️. Just remember "SCI" for "SCIENTIFIC" and imagine you're doing experiments in a lab👨‍🔬with TINY test tubes 🧪 or MASSIVE telescopes 🔭. - **ENG Mode**: ENG mode is for engineers 👷‍♂️ who work with measurements and units 📏📐, so think of it as the mode you'd use when building bridges, skyscrapers, or other big projects 🧱🏗️. Just remember "ENG" for "ENGINEERING" and imagine you're designing something big and impressive, like a rocket ship 🚀 or a skyscraper 🏙️. - **FLO Mode**: FLO mode is like the default mode ⚙️ that works for most EVERYDAY math problems, like adding up grocery bills 🗒️ or calculating tips 💸. Just remember "FLO" for "FLOATING POINT" and imagine you're floating on a cloud ☁️, able to move around FREELY and WORK with numbers of ANY size or shape 🧰🔢.) These modes are all useful for different kinds of math problems, so it's important to choose the right one depending on what you're trying to do. Whether you're exploring the mysteries of the universe in SCI mode👨‍🔬, building big things in ENG mode👷‍♂️, or just doing everyday math in FLO mode 🧰🔢, each mode has its own special powers to help you solve problems and unlock the secrets of the world around you.

Let’s break it down these Calculator Symbols 🔢 step by step: 1. **MC, M+, M- and MR:** • MC (Memory Clear) clears the memory in the calculator. • M+ (Memory Plus) adds the current number on the display to the memory. • M- (Memory Minus) subtracts the current number on the display from the memory. • MR (Memory Recall) retrieves the number stored in memory and displays it on the screen. Example: Let’s say you’re adding up a list of numbers on your calculator. If you want to store a number in memory, like 10, you would press “10 M+”. Then, if you want to recall that number later, you press “MR” and it will show 10 on the screen. 2. **Rad:** • Rad switches the calculator to “radians” mode for trigonometric functions. Radians are a way to measure angles, like degrees but slightly different 📏⭕️. Example: If you’re solving a math problem involving trigonometry in radians, you’d press “Rad” on your calculator to make sure it’s using the correct mode. 3. **Sinh, Cosh, Tanh (Hyperbolic Functions):** • These are special functions used in mathematics, especially in calculus and geometry. They are related to exponential functions and have applications in various fields. • Sinh (Hyperbolic Sine), Cosh (Hyperbolic Cosine), and Tanh (Hyperbolic Tangent) are used to calculate values based on hyperbolic functions. Example: Imagine you’re studying a rocket’s trajectory 🚀. Hyperbolic functions might help you understand the rocket’s acceleration or velocity over time ⏳. 4. *X!:* • This symbol represents factorial, which is the product of ALL positive integers up to a GIVEN NUMBER ⛓️. For example, 5 factorial (written as 5!) is 5x4x3x2x1=120. Example: Let’s say you want to calculate how many different ways you can arrange a set of 5 books 📚 on a shelf. You’d use factorial: 5. *In:* • This is the Logarithm function with base , where is Euler’s number, an important mathematical constant approximately equal to 2.71828. Example: If you have a problem involving exponential growth 📈 or decay 📉, you might use the natural Logarithm function to solve it. 6. *Rand:* • Rand generates a random number between 0 and 1. It’s useful for simulations, games, or any situation where you need randomness 🤪. Example: If you’re playing a game that involves rolling a dice 🎲, you might use Rand to simulate the randomness of the roll. 7. *e and EE:* • is Euler’s number, a mathematical constant approximately equal to 2.71828. It’s used in Calculus, Exponential Growth and Decay, and many other areas of mathematics. • EE is often used on calculators to represent POWERS OF 10 in scientific notation. For example, can be written as . Example: If you’re calculating compound interest, you might use as the base of the exponential function to represent continuous compounding 💹. (*Tips and Tricks:* • Memory Functions (MC, M+, M-, MR): Think of these as a calculator’s way of keeping track of numbers for you, like a little notepad 🗒️. • Rad: Remember “Rad” as short for “Radians,” which are like a different kind of measurement for angles ⭕️📏. • Hyperbolic Functions (Sinh, Cosh, Tanh): These are like cousins of the regular trigonometric functions, but they’re used in different situations, like when dealing with curves that look like bows or arches 🏹. • Factorial (X!): Think of it as “multiply all the numbers from 1 up to this one.” It’s like making a big chain of multiplication⛓️. • Natural Logarithm (In): This is like the “logarithm version” of the exponential function. It helps undo exponential growth or decay 📈📉. • Random Number (Rand): Use it when you need to add a little bit of unpredictability to your math 🤪. • Euler’s Number (e): Remember it’s a special number like 3.14 but even more special because it shows up all over the place in math 🧮.) By understanding and using these symbols and functions, you can solve a wide variety of mathematical problems and even have some fun along the way!

cos+sin=Mathematics power

∫_(r)^(o)φ+5

Let's simplify Bayes' Theorem and Gödel's Incompleteness Theorems: 1. **Bayes' Theorem**: - Bayes' Theorem is like a special math rule that helps us update our beliefs 📝 based on new evidence 🧐. It's like having a magic formula that tells us how likely something is to be true ✅ given what we know so far. - Imagine you're trying to figure out if it's going to rain tomorrow ☔️. Bayes' Theorem helps you combine your prior beliefs (like knowing it's cloudy today 🌦️) with new evidence (like hearing a weather forecast) to make a better prediction. - Bayes' Theorem is super useful in statistics, probability, and machine learning because it helps us make more accurate predictions and decisions 📊 based on uncertain or incomplete information. 2. **Gödel's Incompleteness Theorems**: - Gödel's Incompleteness Theorems are like mind-bending ideas in math that tell us about the limits of what we can know and prove 🤔. They're like a set of rules that show us there are some things we can never figure out, no matter how hard we try ❌. - Imagine you're playing a really tricky puzzle game, and no matter how many hints you get or how smart you are, there are always some questions you can't answer. Gödel's Incompleteness Theorems are like saying, "Hey, there are some questions in math that are like that too!" - These theorems are crucial in mathematical logic and philosophy because they help us understand the boundaries of what we can know and prove in mathematics. They show us that there are always going to be mysteries and puzzles left to solve, which keeps math exciting and full of surprises. **Why They're Useful**: - Bayes' Theorem is useful because it helps us make better decisions and predictions 🧐 in situations with uncertainty or incomplete information❓. It's widely used in fields like medicine, finance, and artificial intelligence. - Gödel's Incompleteness Theorems are useful because they challenge us to think deeply about the nature of truth, knowledge, and reasoning in mathematics 🤔. They remind us that even though math is incredibly powerful, there are still things we may never fully understand, which keeps us humble and curious. In summary, Bayes' Theorem helps us make better decisions 📊 based on uncertain information❓, while Gödel's Incompleteness Theorems remind us that there are always going to be mysteries and puzzles left to explore in mathematics 🤔. Both concepts play crucial roles in shaping our understanding of the world around us and keeping the spirit of inquiry alive in mathematics.

Let's break down Calculus, Functions, Integrals, and Differentials in a simple way: 1. **Calculus**: Imagine Calculus as a superhero of math that helps us understand how things CHANGE 📈📉 and MOVE 🏃‍♂️💨. It's like having special glasses that allow us to see how things grow, shrink, or move over time⏳. Calculus is used in many areas, like physics, engineering, and economics, to solve problems involving motion, rates of change, and optimization. 2. **Functions**: Functions are like machines ⚙️ that TAKE IN numbers 1️⃣ and GIVE OUT other numbers 2️⃣. They're like magic boxes that perform a specific task. For example, you can have a function that doubles any number you put into it 2️⃣❎. Functions are essential in math because they help us describe relationships between different quantities. 3. **Integrals**: Integrals are like a way to measure the TOTAL AMOUNT or AREA under a CURVE. ⤴️📏 Imagine you have a wavy line on a graph representing some data 📊. Integrals help us find out how much stuff is under that curve, like finding the total area of a shape. They're used in calculus to solve problems involving accumulation, such as finding the total distance traveled 🧳 or the total amount of fluid in a container 🫙. 4. **Differentials**: Differentials are like TINY CHANGES or DIFFERENCES in QUANTITIES ⏳. They help us understand how things change in response to small adjustments. For example, if you're driving a car 🚗 and you want to know how your speed changes 🚗💨 when you press the gas pedal a little bit, differentials can help you figure that out. They're crucial in calculus for finding rates of change and solving problems involving optimization. **Connections and Differences**: Calculus, Functions, Integrals, and Differentials are all closely related and interconnected ⛓️. Functions are the building blocks 🧱 of Calculus, and Calculus is all about studying how Functions change 📈📉. Integrals and Differentials are specific tools used in Calculus to analyze Functions 🧐 and solve problems involving rates of change and accumulation 📊. **Importance in Math and Practical Life**: Understanding Calculus, Functions, Integrals, and Differentials is essential for many fields, including science, engineering, economics, and medicine. For example, Calculus helps Engineers design bridges and buildings 🌁🏢, Physicists understand the motion of planets 🌎 and particles ⚛️, and Economists analyze trends in markets 💹. Functions are used in computer programming, finance, and statistics to model and analyze data 📊. Integrals help us calculate areas, volumes, and probabilities ⚖️, while Differentials help us understand how things change in response to small adjustments ⏳. **Tips and Tricks**: - Think of Calculus as the superhero of math 🦸‍♂️, Functions as magic boxes 📦🪄, Integrals as ways to measure total amounts 📊, and Differentials as tiny changes⏳. - Remember that Functions are like machines that perform specific tasks, Integrals measure total amounts, and Differentials show how things change. - Practice using Calculus, Functions, Integrals, and Differentials in real-world scenarios to understand their practical applications better. In summary, Calculus, Functions, Integrals, and Differentials are powerful tools that help us understand and solve problems in math and the real world. They're like the superheroes and magic spells of mathematics, enabling us to explore the mysteries of nature and create new technologies that shape our lives.

4:32 its obvious, multiplying your legs will increase speed

Part 3 please

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