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MALogarithmic tricks
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#Logarithmic Formula
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SIHow to solve logarithmic equation👍 #logarithm
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ALLogarithms turn outputs back into inputs - they’re the inverse of exponentials. In this short explainer, we reflect y = 2^x in y = x, derive x = log₂(y), solve 2^x = 10, and show the change-of-base trick for your calculator. Perfect quick revision for A-Level Maths.
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MALogarithms turning into exponentials—this one’s a slick algebra transformation! Using the power rule changes everything. 💡 Perfect for SAT, ACT, or just flexing your math muscles. Who else loves a good logarithmic challenge? Let me know your answer below! 🔢✨
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ERharsanaclasses Trigonometry formula Tag, share and comment with your friends❤️
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@erdtmathphysics
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MUThese are the "laws of logarithms"
By using this laws we simplify maths problems from basic level to complex level
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@multimaths
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SM👉 “90% students yeh formula galat use karte hain ⚠️”
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@smartstudycorner2026
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MA✨ Master coordinate geometry with the Shoelace formula! ✨ Want to calculate the area of any polygon using just its coordinates? This game-changing method is perfect for students, math lovers, and competitive exam aspirants! 📚💡
Simply list your polygon’s coordinates: (x₁, y₁), (x₂, y₂), … (xₙ, yₙ), loop back to the first, multiply diagonals, subtract, and divide by 2 – bam, you’ve got the area! No complex integrals required. In this reel, I break down the Shoelace formula step-by-step, showing how it simplifies polygon area calculations for triangles, quadrilaterals, or any shape. 🌟
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Tag a friend who needs this math hack! Save this reel for your next geometry. #fyp #likeme #views #studygram
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MASome algebraic formula for you #fyp #iqtesting #fypppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppppp #fypシ゚viralシfypシ゚ #fypシviralシ2024 #algebra #algebratutor #algebra2 #Algebrahelp #happydiwali #bonfirenight #engineer
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ISalgebra formula, बीजगणित सूत्र,math formula, maths formula, algebra,math ka paper 10th class 2025-26
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@israfil_study_yt
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MA📐➗ Propiedad del Logaritmo para la Resta: El Logaritmo de un Cociente
🔍 Cómo convertir una resta de logaritmos en una división dentro del argumento.
Este contenido visual explica una de las propiedades fundamentales de los logaritmos: la relación entre la resta de logaritmos y el logaritmo de un cociente.
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▶️ La propiedad clave:
Para una base positiva y distinta de 1, y argumentos positivos:
log(A) - log(B) = log(A/B)
Es decir, la resta de dos logaritmos equivale al logaritmo del cociente de sus argumentos.
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📌 ¿Por qué funciona esta propiedad?
Deriva directamente de la definición del logaritmo como inverso de la exponencial.
Si log(A) = x y log(B) = y, entonces:
A = bˣ, B = bʸ → A/B = bˣ⁻ʸ → log(A/B) = x - y
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🔍 Ejemplo visual en el vídeo:
Se muestra un caso concreto:
log(100) - log(10) = 2 - 1 = 1
log(100/10) = log(10) = 1 ✓
La animación representa gráficamente cómo los valores se relacionan.
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⚠️ Diferencia clave:
No confundir con:
· log(A - B) → No se puede simplificar directamente.
· log(A) - log(B) → Sí se simplifica como log(A/B).
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⚙️ Aplicaciones prácticas:
➡️ Cálculo científico: Simplificar expresiones logarítmicas complejas.
➡️ Escalas logarítmicas: Comparar magnitudes en decibelios, pH, Richter.
➡️ Ecuaciones exponenciales: Aislar variables mediante logaritmos.
➡️ Probabilidad y estadística: Funciones de verosimilitud logarítmica.
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🎯 Dirigido a:
Estudiantes de álgebra, precálculo, matemáticas aplicadas y cualquier persona que maneje logaritmos en ciencias o ingeniería.
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💬 ¿Usas esta propiedad frecuentemente? ¿En qué contexto la aplicaste por última vez?
Comparte en los comentarios.
—
Comparte este recurso con quienes necesiten recordar las reglas esenciales de los logaritmos.
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