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#Swaraj
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Maths Tricks
##Maths
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![#Maths - 7.32 37s 64% 1 Applications of Integrals All Important Formulas Area Ueecive y=f(x) from 10 * =0 j f (x) dx Area = Between Curve & XAus 7 J If(x)| dx IO Area Area CurVE axis Jon dite heir positive ப0 AYen Between Iwo Cves [ [f(x)-g(x)]dx Area 8() Upper curve Lower CMrVe Vaxis AenwiKespecio J If(y) - 8G)| dy Area &U/ Area Bounded by Curve & Line f(x) JIf(x) - 8(x)| dx Area )=80) Along Aea VAAis =f0) J f(y) dy' Area Quick Tips! Upper Lower (X-axis) Right Llt (y nxls Save for Later! Allvays Positive Areq; Use Interstction Points 7.32 37s 64% 1 Applications of Integrals All Important Formulas Area Ueecive y=f(x) from 10 * =0 j f (x) dx Area = Between Curve & XAus 7 J If(x)| dx IO Area Area CurVE axis Jon dite heir positive ப0 AYen Between Iwo Cves [ [f(x)-g(x)]dx Area 8() Upper curve Lower CMrVe Vaxis AenwiKespecio J If(y) - 8G)| dy Area &U/ Area Bounded by Curve & Line f(x) JIf(x) - 8(x)| dx Area )=80) Along Aea VAAis =f0) J f(y) dy' Area Quick Tips! Upper Lower (X-axis) Right Llt (y nxls Save for Later! Allvays Positive Areq; Use Interstction Points - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_833734_22a68556_1776443806110_sc.jpg?tenant=sc&referrer=pwa-sharechat-service&f=110_sc.jpg "#Maths - 7.32 37s 64% 1 Applications of Integrals All Important Formulas Area Ueecive y=f(x) from 10 * =0 j f (x) dx Area = Between Curve & XAus 7 J If(x)| dx IO Area Area CurVE axis Jon dite heir positive ப0 AYen Between Iwo Cves [ [f(x)-g(x)]dx Area 8() Upper curve Lower CMrVe Vaxis AenwiKespecio J If(y) - 8G)| dy Area &U/ Area Bounded by Curve & Line f(x) JIf(x) - 8(x)| dx Area )=80) Along Aea VAAis =f0) J f(y) dy' Area Quick Tips! Upper Lower (X-axis) Right Llt (y nxls Save for Later! Allvays Positive Areq; Use Interstction Points 7.32 37s 64% 1 Applications of Integrals All Important Formulas Area Ueecive y=f(x) from 10 * =0 j f (x) dx Area = Between Curve & XAus 7 J If(x)| dx IO Area Area CurVE axis Jon dite heir positive ப0 AYen Between Iwo Cves [ [f(x)-g(x)]dx Area 8() Upper curve Lower CMrVe Vaxis AenwiKespecio J If(y) - 8G)| dy Area &U/ Area Bounded by Curve & Line f(x) JIf(x) - 8(x)| dx Area )=80) Along Aea VAAis =f0) J f(y) dy' Area Quick Tips! Upper Lower (X-axis) Right Llt (y nxls Save for Later! Allvays Positive Areq; Use Interstction Points - ShareChat")