Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir

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This video lecture on Integral Equation | Overview & Basic Terminology | Concept & Example by GP Sir will help Engineering and Basic Science students to understand the following topic of Mathematics:

1. What is Integral Equation?
2. Solution of Linear Integral Equation Concept & Example
3. This is helpful For CSIR NET, IIT-JAM, and GATE Exams.

#integralequation #laplace #gpsir #ShortTrick #engineeringmathematics #BSCMaths #GATE #IITJAM #CSIRNET

This Concept is very important for Engineering & Basic Science Students. This video is very useful for B.Sc./B. Tech & M.Sc./M.Tech. students also preparing for NET, GATE, and IIT-JAM Aspirants.

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⏱Time Stamp⏱
→0:00 - Introduction to video on Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→1:00 - Conversion to Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→1:38 - Difference between IVP & BVP| Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→3:05 - Eg of Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→5:43 - Q1 on Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→8:17 - Q2 on Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→12:30 - Ques for comment box on Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir
→12:45 - Conclusion of the video on Integral Equation | Conversion Initial Value Problem into Integral Equation by GP Sir

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Dr.Gajendra Purohit
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12:20 What is u(t) in the solutions? The solutions are not even equations, let alone integral equations.

danielvolinski
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Reduce Initial value problem to an integral equation
(x + 1) ^ 2 * (d * y ^ 2)/(d * x ^ 2) + 2(x + 1) * d/dx (y) = f(x), 2x^2, y(0) = alpha (dy(0))/(dx) = beta f(x) is a known function.

chinmaypatra
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Sir foreign ( videsh) sa msc ka video send kar dijiye please 🥺

mathsdose
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Sir bsc math generic elective 1 ka seme 1 or seme 2 ka very important question upload kijea na according to cbcs 2023

Surajkumar-wfnp
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At 3:43, how can we integrate wrt t when the function is of x?

desitrump