#Vector Calculus

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#Vector Calculus Reel by @mathbythebeach - A vector field is a mathematical function that assigns a vector to every point in a space. Think of it like a map where, instead of just numbers or co
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@mathbythebeach
A vector field is a mathematical function that assigns a vector to every point in a space. Think of it like a map where, instead of just numbers or colors at each location, there’s an arrow showing direction and magnitude. For example, a weather map showing wind direction and speed at different points is a real-world example of a vector field. In more formal terms, if you’re in 2D or 3D space, a vector field takes each point (x, y) or (x, y, z) and assigns a vector that can describe things like velocity, force, or flow at that location. . . Follow @mathbythebeach for more . . Thanks for watching! . . #education #mathematics #calculus #engineering #math #python #animation #science #physics #act #manim #jee #learn #code
#Vector Calculus Reel by @akash.1prajapati - Mathematical physics ( Vector Calculus ) • Del Operator ∇⃗ = i^ d/dx + j^ d/dy + k^ d/dz • Gradient ( ∇⃗ Φ ) , Φ(x,y,z) • Divergence ( ∇⃗.F⃗ ) • Curl
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@akash.1prajapati
Mathematical physics ( Vector Calculus ) • Del Operator ∇⃗ = i^ d/dx + j^ d/dy + k^ d/dz • Gradient ( ∇⃗ Φ ) , Φ(x,y,z) • Divergence ( ∇⃗.F⃗ ) • Curl ( ∇⃗ × F⃗ ) F⃗ = xi^ + yj^ + zk^ #physics #bsc #mathematics #reels #viralreels #iitdelhi #iit #iitbombay #iitian #iitjee #jeecoching #jeemotivation #jeemain #jeemotivationalquote #jeeadvanced #akash1classes
#Vector Calculus Reel by @stewie.cs - Vector Calculus Quiz #familyguy #computerscience #calculus
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@stewie.cs
Vector Calculus Quiz #familyguy #computerscience #calculus
#Vector Calculus Reel by @phyxon_17 - 🧠 "Just generalize Stokes' theorem on a 4D manifold… they said 😭 It'll be fun, they said 💀" When math jumps from 3D to 4D, reality starts glitchin
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@phyxon_17
🧠 “Just generalize Stokes’ theorem on a 4D manifold… they said 😭 It’ll be fun, they said 💀” When math jumps from 3D to 4D, reality starts glitching 🤯 Stokes’ Theorem already bends your mind in vector calculus — but on a 4-dimensional manifold, it’s pure mathematical brutality 🧩 In essence, it connects surface integrals to volume integrals, but in higher dimensions, it becomes the backbone of modern physics — appearing in Maxwell’s equations, fluid dynamics, and general relativity 🌌 So next time you think calculus is hard… remember, someone out there is integrating over a manifold you can’t even visualize 😭🔥 . . . . #🧠MathematicalMadness #📘VectorCalculus #🌀StokesTheorem #💀HigherDimensions #🌌ManifoldMayhem #🧩TensorTerror #🤯MathRealityWarp #⚡AdvancedCalculus #🎓PhyxonAcademy #🚀ThinkSolveConquer #🧮MathematicsIsArt #📚STEMVibes #🔥BrutalMath 💡 Want to go beyond 3D thinking? 🚀 Join Phyxon Academy and master the math behind reality itself. 📞 +92 322 2453399 | 🌐 Learn. Think. Conquer.
#Vector Calculus Reel by @mathematics.peter - Do you want a video on Green's theorem? Line integrals are a type of integral used to calculate the total effect of a function along a curve or path.
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@mathematics.peter
Do you want a video on Green’s theorem? Line integrals are a type of integral used to calculate the total effect of a function along a curve or path. Instead of summing values over a straight interval like in regular integrals, line integrals work over curves in space, making them essential for analyzing functions in two or three dimensions. They allow us to measure things like work done by a force along a path, mass of a wire with variable density, or the flow of a fluid across a boundary. In physics and engineering, line integrals are extremely useful. For example, in electromagnetism, they help calculate the work done by an electric or magnetic field along a path. In mechanics, they are used to determine the work done by a force field on an object moving through space. In vector calculus, they play a key role in theorems like Green’s and Stokes’ Theorem, which connect local and global properties of fields. Line integrals are also used in computer graphics and robotics for modeling motion and field effects. What makes line integrals different from regular integrals is that they depend on both the function and the path taken through the domain. Even if two points are the same, the value of a line integral can change depending on the curve connecting them. This path-dependence reflects the physical idea that taking a different route through a field can result in different total effects, like walking uphill versus downhill. Because of this, line integrals are crucial in analyzing and understanding dynamic systems in both natural and applied sciences. #maths #mathematics #math #education #science #physics #mathskills #mathematician #mathstudent #mathsmemes #mathmemes #mathteacher #mathproblems #algebra #mathstudents #calculus #school #chemistry #english #mathsteacher #learning #study #mathstricks #mathisfun #mathslover #mathsisfun #mathematical #memes #student #class
#Vector Calculus Reel by @sciencexplains - Learning the foundations of vector calculus today with a deep dive into the dot product. This lecture breaks down how to multiply two vectors to get a
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@sciencexplains
Learning the foundations of vector calculus today with a deep dive into the dot product. This lecture breaks down how to multiply two vectors to get a single scalar value using their individual components. It is fascinating to see how the algebraic formula connects directly to the geometry of angles and projections. Understanding these principles is essential for anyone diving into physics or advanced engineering because it explains how forces and directions interact in three dimensional space. Definitely a core concept that makes the complex world of math feel a bit more intuitive. #physics #calculus #engineering #vectors #STEMEducation
#Vector Calculus Reel by @mathwithprofessorv - Vector projections show up everywhere - multivariable calculus, linear algebra, physics… and exam problems 😄 Here's a quick office hours proof showi
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@mathwithprofessorv
Vector projections show up everywhere — multivariable calculus, linear algebra, physics… and exam problems 😄 Here’s a quick office hours proof showing why the orthogonal component is actually perpendicular. If you want the full lesson that really breaks down vector projections conceptually, I have a full video lecture on my YouTube channel. xoxo, Professor V #mathwithProfessorV #calculushelp #linearalgebra #collegemath #stemstudents
#Vector Calculus Reel by @scholadaily - Vector addition be like 😭 Cal 3 was probably my favorite calculus class tbh what was yalls favorite? #math #scholadaily #education #vectors #calculus
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@scholadaily
Vector addition be like 😭 Cal 3 was probably my favorite calculus class tbh what was yalls favorite? #math #scholadaily #education #vectors #calculus
#Vector Calculus Reel by @merlinomaths - 🔹 Negative Determinant in 3D In linear algebra, a linear transformation f: V → V between vector spaces can be represented by a matrix once we fix an
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@merlinomaths
🔹 Negative Determinant in 3D In linear algebra, a linear transformation f: V → V between vector spaces can be represented by a matrix once we fix an input basis B1 and an output basis B2. The notation M(f, B1, B2) denotes the matrix of f with respect to these bases. How is it built? Take each vector of the input basis B1 = {v1, v2, v3}. Compute its image: f(v1), f(v2), f(v3). Express each image in coordinates with respect to the output basis B2. Place these coordinate vectors as the columns of the matrix. So M(f, B1, B2) encodes, column by column, the coordinates of the images of the basis vectors of B1. If we use the same basis for both input and output (for example, the canonical basis B of R³), then M(f, B, B) directly tells us the transformed vectors in the same coordinate system. In the example we are visualizing: The vector e1 (the x-axis unit vector) remains unchanged. The vector e3 (the z-axis unit vector) also remains unchanged. The vector e2 (the y-axis unit vector) flips direction: from (0,1,0) to (0,−1,0). This creates a very typical situation: The parallelepiped generated by {f(e1), f(e2), f(e3)} has the same volume as that generated by {e1, e2, e3}. But the orientation changes: the cyclic order of the vectors no longer follows the right-hand rule, but instead the left-hand rule. 👉 The determinant captures exactly this: If det > 0, the orientation of the basis is preserved. If det < 0, the orientation is reversed. In this case, det(M(f,B,B)) < 0, which tells us the transformation preserves volume but flips orientation, just like a reflection in a mirror. #math #maths #physics #merlinomath
#Vector Calculus Reel by @mechanical.stan - The curl of a vector field is the local rotation. Stokes' Theorem says: if you walk a loop, the total twist you feel equals all the micro-spins inside
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@mechanical.stan
The curl of a vector field is the local rotation. Stokes’ Theorem says: if you walk a loop, the total twist you feel equals all the micro-spins inside. #VectorCalculus #StokesTheorem #Curl #MathInMotion #EngineeringExplained #BrainNourishment #MechanicalStan #StanExplains
#Vector Calculus Reel by @mathmatizememes - Vector calculus dogs #math #mathmemes #stem #mathematics #calculus
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@mathmatizememes
Vector calculus dogs #math #mathmemes #stem #mathematics #calculus

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