Evaluation of double integral over the region parabola and straight lines /( Cartesian coordinates)

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Evaluation of double integral over the region parabola and straight lines /( Cartesian coordinates)

00:00 Introduction
02:15 finding intersection of points
04:21 evaluation of integration over the limits

Dear students, based on students request , purpose of the final exams, i did chapter wise videos in PDF format, if u are interested, you can download Unit wise videos by clicking the below links
TEAM Education
• 3 hours ago
Click the links

Unit 1:ODE First order Differential Equations

Unit 2: Higher order DE.

Unit 3: Multiple Integrals

Unit 4:Vector Differential Calculus

Unit 5:Vector Integral Calculus Part 1

Unit 6: Vector Integral Calculus Part 2

Unit 7: Special Functions
Beta & Gamma Functions

Unit 8: Functions of Single Variables

Unit 1: First Order ODE- Playlist

Unit 2:ODE of Higher Order- Playlist

Unit 3: Multi Variable Calculus-(Integration)-Playlist

Unit 4: Vector Differentiation-Playlist

Unit 5: Vector Integration-Playlist

n this chapter we also discussing Double Integrals in Cartesian & polar Coordinates, Triple Integrals in Cartesian & Cylindrical Coordinates and Spherical Coordinates,
Evaluation of Double integral,
Double integral with independent limits,
Double integral without limits,
Triple Integrals,
Double integral with one dependent limits,
Evaluation of Triple integral,
Triple integral with independent limits,
Triple integral with dependent limits,
Evaluation of Integrals by Change of Variables,
Evaluation of Integrals by Change of Order of Integration,
Double Integrals in polar Coordinates
Double Integrals in polar Coordinates with independent limits,
Double Integrals in polar Coordinates with dependent limits,
evaluation of Triple integrals by changing into spherical coordinates,
evaluation of Triple integrals by changing into cylindrical coordinates
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Sir, ur explanation deserves a huge thank you from me, ..from my deep heart, ..thanks a lot sir🙏

kallamprathibha
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Sir for the area covered by y^2 = x and y =0 and x+y = 2, while taking x limit from 0 to 2, what is the upper and lower limit for y sir? (I don't know which is the upper and lower limit for y in this case) By the other way (taking y as 0 to 2) the answer is ⅜ sir

shakthisri