soln9

# soln9 - SOLUTIONS To AQSIGNMEMT q 1 101 ={LEW-j 639“...

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Unformatted text preview: SOLUTIONS To AQSIGNMEMT q 1 ) 101:] = {LEW-j + 639“ thj_ @me H m >~=£ | 1 m , J. LLB-.144 1-224 320C. f2! > 3. 1'21 W}; 0 Ill 4' J. 2 + ngn-4j + SEW-5] MMM Aoqm Aw M mm M “Em A» pm am EEE 2GB: Assignment 3 - Solutions — Extra credit Problem Write a MATLAB Hul‘ipt that £1003 the fLiHOWiug: - Gena-am an mm},- t with values ranging; fruit] -l'[.'| to 1!] in strain: utﬂl. t I -1GI:I.‘.I.1:1|J; :- Uaing the size function. [liammllm tin: Rim: 0? t. 5123.1: = sizeﬁt}; a Us.ng the cmnmands exp um] abs, realize the expression 1; = Lug—“I. Do you prelim-m pmnbby—point unlltiplicatiun here? If so. why? 3r = t.*e::p{—abs{tji; Pnint-hy-puint Inuit-lplication is performed. This is banana: we new] tn multiply the current Value of t with the {:xpnnential of the current value {if 1‘. II Plot y as a function of t and label thf: mes. plutEtJ} xlabelﬁ't’) ylabali'y'l titleli‘Flut sf 3r I t.exp(-It|i'i : {hrnplnm MATth} tactith 1: = 19:04:19; 55.29:: I sizeﬁti: 1.? = t.*exp[—abs{tj); plating?) xlabelﬂ‘t‘i ylabelﬂ‘y’) titlaﬁ‘Plnt of 3r = t.EXp(-|tI}‘J t Size oft isl >< 2Ul Hutcn'y =|.EJI.p|—I1l:| {L4 —-— - —I—| K I}! II \I - DJ | 3“ I11 ' \ Figure 1: Plot of y = t.r:‘-¢' ...
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soln9 - SOLUTIONS To AQSIGNMEMT q 1 101 ={LEW-j 639“...

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