MAT136H1 Lecture 7: 7.4&7.5 algebraic identities and trigonometric substitutions & numerical methods for definite integral
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Hx2eif. dxhl ex hxe f tuixexijfuz. du parametriceacrde parametric partof a hyperbole s0 sno lcoshx. snhx. I d. tt dx 1 dtil. it lpnhessxj l. is. 1snow andcosot 0 js. li020 t sho cos0 5cos0cos0 20 sm0cosoyoso doccosots. no d sina. cosotfll s. no 20 tc. zls. no. Jury. deuvfuiidxi fl dx fli dxlrhhr. tl li i 2. V uol. is lnf. de lf. dxjdxilild logn. ffx lns. dx xli. i 6gx x ilixilgx lncxbgl. tl. 6 2 t sn cos . 10 sinsin x coslosx ft rightriemannsums fyifjf fi. ci . Reduceerrorcountingfromlrsorrrsju. hn his finitethe hugto do thatis 1 t xox suspendchoose the midpointvalues. Rrsjre us i. io 9 leftrs is an u estimate rightrs is an 0 estimate. Of is concave d trapezoidrule is estimate concave trapezoidrule burtestimate. What is thedistance travelled fromt. no to tio m 6 dtefua. de. Till 612 flxi 141 15. 1441 41 8 y d. Lrs rrs replace n by to us an extradecimal placeofaccuracy in magnitude trap_ruleerror 2 tiesthatofmidruleerror. Trap error b_d f a 01 b a 4.
