Check sibling questions

Misc 7 - Chapter 8 Class 12 Application of Integrals (Term 2)

Last updated at May 29, 2018 by

Misc 7 - Find area enclosed by 4y = 3x2 and line 2y = 3x + 12 - Area between curve and line

Misc 7 - Chapter 8 Class 12 Application of Integrals - Part 2
Misc 7 - Chapter 8 Class 12 Application of Integrals - Part 3
Misc 7 - Chapter 8 Class 12 Application of Integrals - Part 4
Misc 7 - Chapter 8 Class 12 Application of Integrals - Part 5
Misc 7 - Chapter 8 Class 12 Application of Integrals - Part 6

Transcript

Misc 7 Find the area enclosed by the parabola 4𝑦=3𝑥2 and the line 2𝑦 = 3𝑥 + 12 Area ADOEB = ∫1_(−2)^4▒〖(3/2 𝑥+6) 𝑑𝑥〗 = [3/2 (𝑥^2/2)+6𝑥]_(−2)^4 = [(3𝑥^2)/4+6𝑥]_(−2)^4 = [(3(4^2))/4+6(4)] – [(3〖(−2)〗^2)/4+6(−2)] = [12+24] – [3−12] = 36 + 9 = 45 Area required = Area ADOEB – Area ADOEBC = 45 – 18 = 27

Davneet Singh's photo - Teacher, Engineer, Marketer

Made by

Davneet Singh

Davneet Singh is a graduate from Indian Institute of Technology, Kanpur. He has been teaching from the past 12 years. He provides courses for Maths and Science at Teachoo.