#3-Double integration : evaluation of limit and solution

In this video you will learn how solve double integration by evaluating the limit with important questions for practice you will also learn how to find bounded region for integration Following are the links which will help you to understand Basic concepts of double integration Basic point of double integration:-https://youtu.be/Z1Dvj2T4j4w how to evaluate limit of double integration:-https://youtu.be/S61cPUq2Ru8 how to change the order of integration part-1:-https://youtu.be/iFlwNgv0u_g how to change the order of integration Part-2:-https://youtu.be/PsmMtZ7oj_A solution to questions of double integral by evaluating the limit:-https://youtu.be/YSjzrCA94vg Solution to questions of double integral by changing the order of integration:-https://youtu.be/nnNRDTS7SI0 How to evaluate limit for polar curve and about polar substitution:-https://youtu.be/-K7T9y8HDa8 Solution to questions of double integral by polar substitution:-https://youtu.be/rRZilIf2Is0 Solution to questions of double integral by polar substitution:-https://youtu.be/ESj_xrVKnzo APPLICATION OF DOUBLE INTEGRATION AREA Solution to questions for finding the area for Cartesian Curve:-https://youtu.be/HX7_q6BROO4 Solution to questions for finding the area for Polar Curve:- Solution to questions for finding the area for Parametric Curve:- CENTER OF GRAVITY Solution to questions for finding the C.G. for Cartesian Curve:- Solution to questions for finding the C.G. for Polar Curve:- Solution to questions for finding the C.G. for Parametric Curve:- MOMENT OF INERTIA Solution to questions for finding the M.I. for Cartesian Curve:- Solution to questions for finding the M.I. for Polar Curve:- Solution to questions for finding the M.I. for Parametric Curve:- FOLLOWING ARE THE LINK OF BASIC POINT OF CURVE WHICH REQUIRED FOR DOUBLE INTEGRATION ☑ Symmetry - https://youtu.be/6Pyp3TybtRY ☑ POI & Tangent - https://youtu.be/_YpY94mVzFY ☑ Asymptotes - https://youtu.be/7i9IrKqvcP0 ☑ Region of absence - https://youtu.be/XDrPtyGbwg4