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Mixing concentration problems are one of the most important applications of first-order differential equations, especially in engineering, chemistry, and applied mathematics. In this video, we explain how to model and solve mixing problems step-by-step using differential equations. In this lesson, you’ll learn: ✔ What a mixing (tank) problem is ✔ How to set up the rate in – rate out model ✔ Forming the first-order differential equation ✔ Step-by-step solution method ✔ Understanding concentration over time ✔ Solved example for exam preparation These problems commonly appear in: 📘 Engineering Mathematics 📘 Applied Mathematics 📘 Chemical Engineering basics 📘 University exams 📘 Competitive exams By the end of this video, you’ll confidently set up and solve mixing concentration problems using differential equations. If this video helps you: 👍 Like the video 📤 Share with your classmates 🔔 Subscribe for more mathematics and engineering application tutorials #MixingProblems #DifferentialEquations #FirstOrderDifferentialEquations #EngineeringMathematics #AppliedMathematics #ConcentrationProblems #MathTutorial #STEMEducation #ExamPreparation #MathApplications social media links Twitter; https://x.com/PhysicProfessor Facebook; https://www.facebook.com/profile.php?... Instagram; / leprofessoragui Tiktok; / le.professor.agui Linkedin; www.linkedin.com/in/le-professor-agui-4a7840360 Reddit; / leprofessoragui