#2pir

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Трендовые Reels

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#2pir Reel by @2pirmath - "They got it right… so why are they still struggling?" Most parents don't see the real problem. It's not just accuracy - it's how your child is thinki
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@2pirmath
“They got it right… so why are they still struggling?” Most parents don’t see the real problem. It’s not just accuracy — it’s how your child is thinking. 2PiR reveals patterns behind mistakes — rushing, hesitation, confusion. So you can finally help the right way. 👉 Start free → 2pir.app #MathApp #ParentingTips #LearnMath #EdTech #AdaptiveLearning #StudySmart #MiddleSchoolMath #MathHelp #2PiR
#2pir Reel by @ownownown - Proof C=2\pi r │ ├─ 1) Circle equation │ x^2 + y^2 = r^2 │ Take top half: y = sqrt(r^2 − x^2), x ∈ [−r, r] │ ├─ 2) Differentiate │ dy/dx = −x / sqr
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@ownownown
Proof C=2\pi r │ ├─ 1) Circle equation │ x^2 + y^2 = r^2 │ Take top half: y = sqrt(r^2 − x^2), x ∈ [−r, r] │ ├─ 2) Differentiate │ dy/dx = −x / sqrt(r^2 − x^2) │ (dy/dx)^2 = x^2 / (r^2 − x^2) │ ├─ 3) Arc-length formula │ L = ∫_a^b sqrt(1 + (dy/dx)^2) dx │ ⇒ L_semi = ∫_{−r}^{r} sqrt(1 + x^2/(r^2 − x^2)) dx │ ├─ 4) Simplify integrand │ sqrt(1 + x^2/(r^2 − x^2)) = r / sqrt(r^2 − x^2) │ ⇒ L_semi = ∫_{−r}^{r} r / sqrt(r^2 − x^2) dx │ ├─ 5) Trig substitution │ let x = r sinθ, dx = r cosθ dθ │ limits: x=−r→θ=−π/2, x=r→θ=π/2 │ ⇒ L_semi = ∫_{−π/2}^{π/2} r dθ = rπ │ ├─ 6) Full circumference │ C = 2 · L_semi = 2πr
#2pir Reel by @ciencias.tv - Derivada de una función f:ℝ→ℝ #Matemáticas #Geometría #Cálculo #Límite #Derivada #CálculoDiferencial #CeroForma #FormasDiferenciales #TeoremaDeStoke
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@ciencias.tv
Derivada de una función f:ℝ→ℝ #Matemáticas #Geometría #Cálculo #Límite #Derivada #CálculoDiferencial #CeroForma #FormasDiferenciales #TeoremaDeStokes 🎞 MagicPi2
#2pir Reel by @arhitectura.constructii - ⚛️⚛️ Impressive data visualization demonstrating graphically why the area of a circle is (PI x r^2). The power of visual learning is unbeatable when p
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@arhitectura.constructii
⚛️⚛️ Impressive data visualization demonstrating graphically why the area of a circle is (PI x r^2). The power of visual learning is unbeatable when properly explained. When science and engineering are well put, STEM become powerfully attractive any generation. What do you think? #STEM #science #engineering hashtag#education hashtag#data #datavisualization 🎥 by Mathematicsonline Learn more about Technology, Construction, and Design following ⤵️ @Catalin Neagu https://www.linkedin.com/in/catalin-neagu-18bb51140/?utm_medium=referral&utm_source=contentstudio.io -- ➡️ I created #engineeringwithcatalin to track my previous posts, si #ingineriecucatalin ➡️ If you want to be notified when I post, visit my profile and then tap the subscription bell 🔔
#2pir Reel by @quantumquesterr - The "Mind-Blowing" Approach Ever wonder why \pi is everywhere? 🌌 From the simple area of a circle to the complex fabric of the universe (looking at y
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@quantumquesterr
The "Mind-Blowing" Approach Ever wonder why \pi is everywhere? 🌌 From the simple area of a circle to the complex fabric of the universe (looking at you, Cosmological Constant!), this one number connects everything. Watch how a circle transforms into a rectangle to prove A = \pi r^2, and then see \pi show up in places you’d never expect—like planetary orbits and infinite series. Math is the universal language for a reason. #mathematics #pi #physics #science #geometry calculus stem education satisfying visualproof engineering universe mathrock stemeducation elearning
#2pir Reel by @unicminds - Surface Area of a Cone: The base component: it is just a circle, so it is pi*r^2 The lateral component: When the slant 'l' of the cone becomes the
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@unicminds
Surface Area of a Cone: The base component: it is just a circle, so it is pi*r^2 The lateral component: When the slant 'l' of the cone becomes the radius of the sector when the cone is unrolled, then why doesn't the surface area of a cone have the component of pi*l^2 and instead has the component pi*r*l #mathematics #pi #area #geometry #mathematicsonline #onlinemath #mathclasses #mathsimplified #onlineclasses #mathclassesonline #onlinemathclasses #k12math #mathexplanations #simplemath #geometrymath #k12geometry #unicmindsmath
#2pir Reel by @sidhdhi_varma - #🤣🤣🤣🤣🤣 https://www.instagram.com/reel/DS3b1ROku0P/?igsh=MTVkdGt1cjFjd2piOQ==
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@sidhdhi_varma
#🤣🤣🤣🤣🤣 https://www.instagram.com/reel/DS3b1ROku0P/?igsh=MTVkdGt1cjFjd2piOQ==
#2pir Reel by @jisik.chanel - "원의 넓이는 왜 (pi * r^2)일까?" 이 영상이 50초 만에 완벽하게 증명합니다. 🤯 학교에서 무작정 외웠던 원의 넓이 공식, (pi * r^2)! 이 영상은 그 원리를 천재적인 방법으로 시각화합니다. 📐 🍕 원을 '직사각형'으로 바꾸다 자르기 (피자처
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@jisik.chanel
"원의 넓이는 왜 (pi * r^2)일까?" 이 영상이 50초 만에 완벽하게 증명합니다. 🤯 학교에서 무작정 외웠던 원의 넓이 공식, (pi * r^2)! 이 영상은 그 원리를 천재적인 방법으로 시각화합니다. 📐 🍕 원을 '직사각형'으로 바꾸다 자르기 (피자처럼): 먼저, 원을 피자 조각처럼 아주 잘게 자릅니다. 1. 재배열 (엇갈리게): 이 조각들을 서로 엇갈리게 붙이면, 점점 '직사각형' 모양에 가까워집니다. 2. 무한히 자르기: 만약 원을 '무한히' 잘게 잘라 붙인다면, 이 도형은 완벽한 직사각형이 됩니다. 🧮 이제 넓이를 계산해 볼까요? 이 직사각형의 넓이(가로 × 세로)는, 곧 우리가 구하려던 원의 넓이와 같습니다. 세로 (Height) = ? 직사각형의 세로는 피자 조각의 가장자리, 즉 원의 '반지름(r)'과 같습니다. 가로 (Base) = ? 직사각형의 가로(밑변)는 모든 피자 조각의 '둥근 빵 부분'의 합입니다. 이것은 원의 '둘레(2 * pi * r)'의 정확히 '절반'이 됩니다. (절반은 윗면, 절반은 아랫면을 이뤘으므로) 가로 = (2 * pi * r) / 2 = (pi * r) 결국, 원의 넓이 = 이 직사각형의 넓이 가로 (pi * r) × 세로 (r) = (pi * r^2) 수학의 가장 우아한 증명, 어떻게 생각하시나요? 👇 @jisik.chanel @jisik.chanel @jisik.chanel 지금 팔로우하고, 매일의 대화를 주도하는 지적 자산을 쌓아보세요. 세상을 보는 깊이는 아는 것에서 나옵니다. 당신의 지적 파트너, 지식채널 J.
#2pir Reel by @flexmaths - Hook: I was today years old when I finally understood the Area of a Circle. 🤯Body: We all spent years in school memorizing A = pi*r^2, but nobody eve
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@flexmaths
Hook: I was today years old when I finally understood the Area of a Circle. 🤯Body: We all spent years in school memorizing A = pi*r^2, but nobody ever showed us the pizza trick. 🍕Watch how slicing a circle into infinite sectors actually creates a rectangle. If the width is pi*r and the height is r... the math just clicks. #math #geometry #pi #stemeducation #visuallearning
#2pir Reel by @kisabilgiiii - Bir dairenin alanının A = \pi r^2 olduğunu hepimiz biliyoruz. Peki ama neden? Bu videoda, 12 kenarlı bir poligon üzerinden dairenin alanının aslında
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@kisabilgiiii
Bir dairenin alanının A = \pi r^2 olduğunu hepimiz biliyoruz. Peki ama neden? Bu videoda, 12 kenarlı bir poligon üzerinden dairenin alanının aslında nasıl 3 tane yarıçap karesinden (3r^2) biraz daha fazla olduğunu görsel olarak görüyoruz. Kenar sayısı arttıkça şekil kusursuz bir daireye dönüşür ve alan tam olarak 3,14... yani \pi r^2 olur. Matematiğin en temel formüllerinden birinin arkasındaki bu estetik mantığı keşfedin!++ Dairenin alanı 3 kareden biraz daha büyüktür, işte o fazlalık \pi sayısını 3.14 yapar! #matematik #geometri #bilim #fizik #eğitim

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