Bisection Method: 3 Decimal Places Accuracy | VTU 1BMATS201
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Bisection Method: 3 Decimal Places Accuracy | VTU 1BMATS201
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8 178 просмотров · 5 мес. назад
🔥 Bisection Method | Important VTU Numerical Methods Problem Solved Step-by-Step
In this video, we find the root of the equation
x³ − 4x − 9 = 0
using the Bisection Method correct to:
✅ Three decimal places
This is one of the most important Numerical Methods problems frequently asked in VTU and other Engineering Mathematics examinations. The complete Bisection Method procedure is explained step-by-step for easy understanding and exam preparation.
📘 Topics Covered:
✔ Bisection Method
✔ Root Finding Techniques
✔ Numerical Solution of Algebraic and Transcendental Equations
✔ Iterative Methods
✔ Numerical Methods
✔ Engineering Mathematics
✔ Step-by-Step Calculation
✔ VTU Important Problem
🎯 Useful For:
✅ VTU CBCS & 2025 Scheme Students
✅ 1BMATS201 – Numerical Methods
✅ 1BMATE201 – Calculus, Laplace Transforms and Numerical Techniques
✅ 1BMATM201 – Numerical Methods 2
✅ 1BMATC201 – Numerical Methods 2
✅ Internal Assessment Tests
✅ Semester End Examination (SEE)
📚 Subject-wise Module Details
📘 Subject Code: 1BMATS201
Module 5: Numerical Integration and Numerical Solution of Differential Equations
📘 Subject Code: 1BMATE201
Module 4: Numerical Methods 2
📘 Subject Code: 1BMATM201
Module 5: Numerical Methods 2
📘 Subject Code: 1BMATC201
Module 3: Numerical Methods 2
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📙 All 1BMATS201 Playlists:
M1:
• 1BMATS201 Module-1: Introduction to Numeri...
M2:
• 1BMATS201 Module-2: Numerical solutions fo...
M3:
• 1BMATS201 Module-3: Interpolation
M4:
• 1BMATS201 Module-4: Differential Equations...
M5:
• 1BMATS201 Module-5: Numerical Integration ...
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📙 All 1BMATE201 Playlists:
M1:
• 1BMATE201 Module 1 | Double Integrals, Tri...
M2:
• Vector Calculus & Applications | VTU 1BMAT...
M3:
• 1BMATE201 Module 3 | Numerical Methods I |...
M4:
• 1BMATE201 Module 4 | Numerical Methods II ...
M5:
• 1BMATE201 Module-5: Laplace transforms
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🎥 Watch Next:
▶ Regula Falsi Method
▶ Newton–Raphson Method
▶ Fixed Point Iteration Method
▶ Secant Method
▶ Numerical Integration Methods
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