MATA36H3 Lecture Notes - Lecture 4: Quotient Rule, Cg (Programming Language)

• School: UTSC
• Department: Mathematics
• Course: MATA36H3
• Professor: Xiao Jie

Document Summary

Derivative techniques linear f fftg fftfg f of off f cfg ) ]=s f g tffg " fg f the anti derivative a native cancelled. 2 f t f g of g t f g. C i of the non trivial derivative techniques ) So we get f du u au du . Integration by parts . fcgcx ) ) f cgcxl) ( 2nd of the non g ex) C chain rule ) trial derivative technique ) e. g cos ex "s . Actually . just product / chain put together. Nhu tuples of basics sinus and cos ox ) f sin x = cosy. Only i power of sinus or cos ox ) "m u being the one with more powers. The cos x e . du = sinxdx du sinxdx: j u. And u sihx the same as above fcosczx) X cos cry ) u sin x) sin.