Ernst_Maple_Fall_2007

Ernst_Maple_Fall_2007 - .L In 4 + ~ i_( j + _I I-lOi=o 5 10...

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5 32 ~1 4 3 \ 2 r j':= In(4 x _ 0\:2) 2 -4 -3 -5 -2 ), a ~2! [> if" q.,._'/i"l. ~~J-J [Domain ~ (0,4) Range ~ (-Infinitey,1.38) [Problem 2 r> with (student) ; [D, Di;ff; Doubleint, 111t,Limit, Li11eint, Product, Surn, Tripleint, cha11gevar, cOlnpletesquare, distance, equate, I Rob Hubbard lcalC 2 [Problem 1 [> f :=In (4 I (f,x=-l .5,y=-5 . .2) ;
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l inregu/lld intercept, impart,I', !efthm; !CjislII1L nzakepmc, II I iddLe !J ox, l/lidd!esul/l, rnidpoint, pOlvsuhs. righthox, righrsum, show/angellr, Silll/JSOIl, slope, sum/nand, lrope::,oid] (f,x=1. ,3(10); 1.4 1.2 1 0.8 0.6 0.4 0.2 0_ 1 1.5 2 x 2.5 3 > g:=rightsum(f,x=l ..3(10); 10 g:=~ L 5 i = 1 [> evalf (g) ; [> [Problem 3 r> leftbox(f,x=1 ..3,20); In[ 4 + ~ i ( I + * fJ 2.587237748
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1.4 1.2 1 0.8 0.6 0.4 0.2 0_ 1 1.5 2 x 2.5 3 > h:=leftsum(f,x=l ..3,20); 19 l '-'J Iz := _1
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Unformatted text preview: .L In 4 + ~ i_( j + _I I-lOi=o 5 10 [> evalf (h) ; [> [Problem 4 I> middlebox(f,x=l ..3,25); 2.590563154 3 2.5 2 1.5 =-fI"""'--""""~ ii"""~ ~~ ~~ =~ ~~---I I I I I 1 II 0_ 1 0.2 0.4 1.4 0.6 0.8 1 1.2 x > l:=middlesum(f,x=l ..3,25); '/4 ( '/] 1:= 2 ~.]n 104 + ~ i _ ( 26 + 2_ iJ -J-.. .i 25? 5 ! "i ! 'J-) I = 0 .-. ~.-. [> evalf (1) ; [> [Problem 5 r > gl:=rightsum(f,x=l ..3,n); 2.592029096 2[ IJ 4 + ~- ( 1 + ~J 2J J i=l l n n gl:=--~ n I> simp:=value(gl) ; s) u [[' . J =:dlll.ls l C'~ + 1 ). 1'~ V U[ ~ z <] , (Z6) H""" <...
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This note was uploaded on 11/23/2009 for the course MATH 102 taught by Professor All during the Spring '09 term at Kettering.

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Ernst_Maple_Fall_2007 - .L In 4 + ~ i_( j + _I I-lOi=o 5 10...

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