MAT137Y5 Lecture 2: Integrable2

• School: UTM
• Department: Mathematics
• Course: MAT137Y5
• Professor: Ali Mousavidehshikh

Document Summary

I are both anti derivative of f . cxl h. Y rib o b n intervals . Kh i= i sup if text sup int tag intflx suffix f int hex , Xi i ) s c c t. pl . suppose t is odd show btw dx - o fan dx : tag . dx t b text dx . u. I ta , dy s ult pl o far ) dat e. P into h is integrable and pieces on. I tn a cfp ) ) to show feel dx= int. Let f be partitions of bounded: bt . on. Xz is an anti derv an of anti di derivative of fax , 2x hey texts is also an anti det et ta. It f. h are anti der of f then. Right to left gives a table at anti. To have the same domain t why we as check. Ex . fog - six cos x .