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AstronomyCalculation

Course: GEM 3370, Fall 2009
School: Troy
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Word Count: 3020

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at 5 17h00' 590 penr III: SurveY : 6 at 18h00' : scaled from a n -r8'44'r'. -18"44'8', Operatlons local apparent noon' the and' at 17'6006h'G'C'T' of local apparent The change is -0'7' per hour Aj : -.9'4''s1 that 6 at 17'6006h oris given only to chanse would be (-0'?7;;(0 declination the Nautical Almanac' noo., : -18'44'5''N*tj;il;;'; tenths of minutes' error'...

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at 5 17h00' 590 penr III: SurveY : 6 at 18h00' : scaled from a n -r8'44'r'. -18"44'8', Operatlons local apparent noon' the and' at 17'6006h'G'C'T' of local apparent The change is -0'7' per hour Aj : -.9'4''s1 that 6 at 17'6006h oris given only to chanse would be (-0'?7;;(0 declination the Nautical Almanac' noo., : -18'44'5''N*tj;il;;'; tenths of minutes' error' Theprecedingcalculationsusealinearinterpolationtoobtainthedeclinationfor otdit' Cont"qu""tlv l-T:':mall the sun, which actuallt;;;il;nontin"u' usu Sections 10.33 determined frot triangle can be inwhicht=l s-, (r-\ L-l auy insigninc ant the foilowing 6or, I"$; ;: {; } "'.} i'. * :cl*"r"j #."1,:TtirllTiil two-point interpolation equatlon (6ron llffi , 0=) aThe azimuth : 6or, * - 60h)(G'C'T ''o"l?4) + (0'0000395)(606) sin [(7'5)(G'C'T''b")] t in decimal hours' in which the G.C'T' is expressed : l8'44'2g'g'+ (0'0000395)(-18'55775) sin [(7'5)(17'6006)] 6"0, For this example' l. When the AN: Z'\ - 2. When Arv 6ou. : -18o44'2g'g' -2'O" = -18o44'31'9' : the 180' TheMicasoftwarepackage|ordeterminingephemerisdatawasnotusedintheprevidata for celestial ousexamples,soat.ew"o,n,i"n*inthisrespeciu..upp'op.iate.The.Micalnteractrve ,.-"rtrf .i f.; ;;;"#*g tables-andw1y of pull-down Astronomical Almanac ;;^il by sfecify, 10.10, for instance, o".].oofO and, by proper use or observations. In Example *fri.fr the declination was desired the year, Aut", unl menus, The azin horizontal an device to be WWV orW' In each case' "-"i.. il;i;c{;,:"g'rxTl"Ji$.::1ffi trl time for that instant or deta' concerning this ested user needs a rrrituUiJunOt ".'",rr". and the user,s guide t."" the software package' calculator o. p"rroiut computer' et Mica user's Guide'' arld Elgin "ld u.s. Naval observu,o.yiio. ,tt. r"i *ur" pu"tug"r-io, i"n.ruting Hffi ?ffi:":;tllX,n'"t*}::iiii'",:" ephemerides' The interwn ephemeris be rererenced to the Sokkia be determine stoPwatch be sun can be rr This oPerati' timing accut ;i: th:U:$n3ffii"1",Tfi'*?apter Nautical Almanac' Next, tl station at oI recommend compensato and horizontal c circle. At tl loittiltut" ""gi" -"rtt"a By DrREcr soLAR oBsERvArroN and the altitude method' eyePiece sut horizontal < sights to the Azimuthfromdirectsolarobservationscanbedeterminedbytwoprocedures:thehour- given in Se using eit 'er When Procedure L: Hour-Angle Method Thehour-anglemethodrequiresveryaccuratedeterminationoftimeandnozenithor ;sed little because of the difficulty t our-angle vertical angle. In tt " piri-tir. "r.th;J;;t for getting accurate time signals' u.Jrrrut" time. with pr"t rn.J."."iuers calcuof obtaining higmy digital watche. ,t u, illustrated i pointings r sured, so it hair at a P< is pressed 1 *oi"res usable in pocket p"irrii*".o.olng sprit tlmei,^anJ,itn" a problem' tirn" ioiong"t is such a horizontal angle lators, acquisition ot "*"t"" git",, ri"" by;; h";t:;ngle method' To determine is recorded' It also is "'iltiit "r " *r't;;#;.ed and th";;;;iobservation be from the line to the necessary to know ,* iil;;Jlongitude oi-iL can ,tutlon of observation' which grouP of 1 reversed P checking. Wher with the t' other met scaled from a map, found by GPS observations, or determined by the methods outlined in 591 rn, the ,parent Sections 10.33 and 10.34. Then, using the declination of the sun at the given instant, as determined from data in the ephemeris (Section 10.30, Examples 10.10 and 10.11), the PZS triangle can be solved.by Equation 10.13, which is repeated here for convenience, cHl.prBn 10: Introduction to Astronomy )nly to ion for -sin tanZ: tanDcosd- sin$cost in which / (r0.13) error, ruracy, Lnual): d: Z: r : L.H.A. of the sun (Section 10.5) 5 : declination of the sun at instant of observation latitude of the place of observation clockwise or counterclockwise angle from north in the astronomical triangle A7,,, )] ""0, The azimuth of the sun from the north, is determined from Z as follows: prevractive 1. When the sun is east of the meridian (L.H.A. is 180'-360") and tan Z is positive, Ax : Z. When tan Z is negative, AN : Z + 180'. 2. When the sun is west of the meridian (L.H.A. is 0"-180") and tan Z is positive, Arv : 180' + Z.If tan Zis negative' Aw : 360" + Z. The azimuth of the line is computed from the azimuth of the sun and the observed horizontal angle. The usual procedure is as follows. Prior to going into the field, the timing device to be used should be checked very carefully and set using the time signals from WWV or WWVH, received either from a shortwave radio or by calling (303) 499-7111. In each case, the DUT correction (Section 10.21) used to correct UT to UTl time should be determined. It is recommended that a pocket calculator equipped with a time module and stopwatch be used as a timing device. In this way, the instantaneous time of centering on the This operation reduces the total time required to complete the set of angles and yields the timing accuracy necessary for hour-angle method. Next, the theodolite or total station system is set up and leveled very carefully over the station at one end of the line. Use of an instrument with a vertical circle compensator is recommended, in which case the flnal leveling should be performed using the vertical circle compensator (Section 6.40). Sight along the given line with the telescope direct and the horizontal circle set to 0 or, if a direction instrument is being used, observe the horizontal circle. At this stage, before sighting on the srrr, be absolutely certain the obiective or eyepiece sun filter is in place or severe damage to the operator' s eye may result. Loosen the horizontal clamp (upper clamp if a repeating instrument is being used) and take a series of sights to the sun, first with the telescope direct and then reversed, according to the directions given in Section 10.24. Record time and horizontal circle readings for each observation, using either a data collector or field notebook. When the center tangent method is utilized, at least four pointings on the sun, as illustrated in Figure 10.16a, should be made for morning observations. In the afternoon, the pointings would correspond to Figure 10.16c. No zenith or vertical angle is being measured, so it is essential only that the trailing edge of the sun be tangent to the vertical cross hair at a point near the cross-hair intersection. At this instant, the key on the timing device is pressed to record time for the measurement. Next, the telescope is reversed, and the entire group of pointings is repeated. When observations are completed, the telescope, now in ieversed position, again is sighted along the line and the circle reading is observed for checking. When the instrument is equipped with a solar circle, the required number of repetitions with the telescope direct and reversed are taken, centering directly on the sun. As in the other methods, the horizontal angle and time are recorded for each pointing. lestial down use ion of of trther interkage, gin et meris run.un be recorded and stored by the instrument operator simply by pressing a single key. 10ur- :h or :ulty nals, llcuLngle so is nbe 592 * fU, Survey Operations of obserr FIGURE 10.19 Field notes for a direct solar observation, hour-angle method' tabulated and usin! G consist of at least two people: eyepiece of the telescope (Section \0.24),the party should Ifsightingonthesunisperformedindirectly'usingawhitecard.heldbehindthe so that u one holding the white "uid key on the timing device' In this and manipilating the horizontal tangent screw and the the image case, motions of the sun are the b"hind the relescope and the other operating the theodolite G.H.A.o ."u"rr" of those shown in Figure 10'16, with ofthesunmovingdownandtotherightinthemorningandupandtotherightinthe afternoon. which cc next are an instrument Figure 10.19 shows notes for a solar observation made from a backsight on station campanile. The instrument used station Mclaughlin (McL.) with of the horizontal circle are was a direction theodolite, so ttte recorded measurements in a hand calculator set directions. Recorded times were determined with a time module correction applied (Section 10'21)' BeJi."ctty ro UTl time from WWV with the DUT a solar reticule or objective filter' cause the theodolite used was not equipped with either setup at latitude, is east o sun:z the sun. The angle fr< of the sun reflected on a pointing on the trailing limb of the sun-was done using the image of the sun, B, found by Equacard (Section 10.26). A correction for the semidiameter the altitude of the sun is not tion ( 1 0.1 6), must be added to the horizontal angles. Because be calculated using Equation (10'la)', observed in this method, it must the line McL' to Campanile' Reduction of the daia and computation of the azimuth of .10' 1 to illustrate are shown in Table using the second observation with the telescope direct, triangle is shown in Figure 10.20' First, the procedure. The geometry of the spheriial from the directions and listed along UT1 with times of observation' Examini deviates are in gc for the i Nol observe horizon of this I or a the ungl", u." computed (scaled from a U:l;G'S' topographic The latitude and longitude are known for the point l'7 most ob of 0h, May l6 and quadrangle map) and values for the equation of time and declination ' fromtheephemerispermitdeterminingtheG.H.A.(UTltime)anddeclinationattheinstant 593 CHAPTER 1O: ffi Introduction to Astronomy + il t il il --L:---,+1---_:-)-- -l | ,'r"r'f1 Equatorl -/ it1, I I I -l -_ --l*.- - - - r:.:_ _ _ _ . \A.r'-{i -z'^--'r \.t," \-'' / Greenwich G.H.A. sun I I I I il do\'r' I \l FIGURE 1.0.20 f Spherical triangle for solar observation in Table 10.1. of observation. Note that the G.H.A. also could be determined by interpolation between tabulated values for G.H.A. of the sun at 0h on May 16 and l7 , as given in the ephemeris and using the following equation: the rle: so G.H.A.ob. : G.H.A.or, + (G.H.A.24h - G.H.A.Oh + 360")(UTl/24) ( 10.20) that using the given data tite G.H.A.ob,:180"55'02.3"+(180'54'48.2'-180'55'02.3'+360')(17.309444t'/24r) his rge : 80"33'22.2" lhe at ied which corresponds to the value calculated in Table 10.1. The G.H.A.ob, and west longitude next.are used in Equation (10.1c) to get the angle r and the L.H.A. Then, the declination, latitude, and / are substituted into Equation (10.13) to yield the angle Z. Because the sun is east of the meridian, the L.H.A. is between 180' and 360", and Z is negative, A" of the ile set le- ef, 1a larot rte cf )n. tic '7 180'. The azimuth of line McL. to Campanile is found by applying the observed horizontal angle from the mark to the sun, corrected for the semidiameter of the sun to the azimuth of the sun. The azimuths for the remaining measurements then are calculated and listed. Examination of these azimuths reveals no blunders. However, the sixth value,151"27'32.3", deviates from the mean by 17", so this value and D1 are deleted. The remaining azimuths are in good agreement with o : 3.1" and a mean of 751'21'45.1 " is taken as the final value for the azimuth. Note that, prior to examining these calculated azimuths, no check on the quality of observed data had been performed. To check for blunders in the observed times and horizontal angles, the angles could have been plotted versus time, as done in Procedure 2 of this section, on azimuth by the altitude method. However, for the hour-angle method, most observations are made with either a total station system equipped with data collector or a theodolite and hand calculator containing a stored program for astronomical reduction sun: Z + rnt 594 TABLE 10.1 TABLE 1O.I **t fff, Survey Operations method Computation of azimuth by solar observations, hour-angle !sq$$w$Fii$si#iss8!*d!swl*l;!rd!ffiFs:4*!e;ffiq$tls*Piqffids4$e&ffiss6wryi65&#Fq9S[69S&l$la!*r!:4*$qf;$$54$P;$i UTI time Horizontal angle Telescope D1 312"59'35.0' 313"45'5'1 .0" 314"13',41.5', fir14^54.1', 17" D2 D3 18-34.0" 43.'7" l'7h20 D4 R5 R6 R7 R8 Notes: 314'3'7'08.8', 1'1^22 31.3" 17h26^50.2" 3r5'34',22.z', 3t6"11'55.5" 316"53',O1.0' 17h29 35.4 17h32 35.2" 17h35-04.6" Similarly, tt 317"27'55.5" Azlr Date: May 16, 1995;Instrument at Station McL (Mclaughlin) Forthesecondobservation,D2'thehorizontalclockwiseanglefromMcL.tosyl^;3'|4"45'51.0,,andUTl : 17h18*34 .o' : 17 '309444h' 6 : 37'52'21 z"' and i : 122"15'32'8'' ii-" "i "Lr"i""ion From the ePhemeris, : apparent - mean : 00h03'40 16' :00h03'39'21" Equation oftime24h, 5-16-95 : -0 95" Difference in equation of time : (-0'95) (11 '3/24) : -0 68' Correction to time of observuliotl : 00b03'39 48" Equation of time at 17 '309444h: 00h03'40 16" - 0'68' : 17h18'34'0' uTl atobservation - 17h22'13 48' G.A.T. aL observation - 12h Equation of time 0h' 5-16-95 of the dat needs onl G.H.A. of sun at instant of observatlon G.H.A. converted to degrees West longitude r : G.H.A. L.H.A. From ephemeris, : - west longitude (Equation (10'lc)) 360' + t (Equation (10 1a)) Declination of sun 0h Declination of sun 24h - 5h22^13.48" : 80"33'22.2" : -122"15'32.8" : -41"42'10.6" -- 3 18" 11 49 .4', ' ter of sun generate as soon repeated both a di number < : : 6on : 18"56'17 0" 6zqn: 19'10'l 1'0' Proced Finding Declinatronob" : 50h + (624h - A.h) (UT1/24) + (0 0000395(60J sin [(7 5)(UTl)] 1 Declinationoo. Then, by Equation (10.13)' : 19'o6'2o'4": 19 105665' {tan 5 + Z: sin and shou time by In tl Z: tan-r[-(sin r)/(cos f cos r)] : -'74'466'7O0" altitude measure and Zis negatrve' so The L.H.A. is 180-360', the sun is east of the meridian' with th Azimuth of sun : From the ePhemerts, 180" 105'53330 = 105'31'59 8" as descri Semidiameter of sun at 0b UT Semidiameter of sun at 24h : : 15'50'1" 15'50'5' UT correction at 17h18-34.0' By Equation (10.16)' : 15'50.'7" + (15'50.5" - 15',50.7',) (17.3094/24) = 15',50'6" in whicl azimuth line thet B = (5'50.6")/ ft : sin r(sin cos h {sin 5 + cos @cos Scos t: 49'273095" (Equation (10.14)) (continued) TABLE 10.1 (concluded\ 595 Horizonral angle to center of sun : F (15'50.6)/cos 49.273095 313.45,5j .0, : CHAPTER 0.4041112. 1O: - 0"24,16.9,, Introduction to Astronomy + 0.24'16.9,, = Azimurh of line McL. ro Campanile 314'10'13.9" [360" - A, = _ (314"10'13...

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&quot;=#=34,618.625mStudy Questions1. Prove that (l-ez)(l+e'z; = 1' 2. The Besser aripJoiJ#as defined as:a = 6,377, gg7 meters (exact) and the for a north azimuth of reciprocal flattening of 299'2 (exact)' Computel,6,378.206.4m (C)6-r,re.r6
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EE 455 - Control Systems Fall Semester 20032003 Catalog Data: EE 455: Control Systems Credit 4. Design of linear feedback control systems by state-variable methods and by classical root locus, Nyquist, Bode and Routh-Hurwitz methods. Prerequisites:
Oakland University - EE - 455
Oakland University - EE - 455
Oakland University - EE - 455
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EE 40455 (12588)- Control Systems Fall Semester 20062006 Catalog Data: EE 40455: Control Systems 4 Credits. Design of linear feedback control systems by state-variable methods, and by classical root locus, Nyquist, Bode and Routh-Hurwitz methods. Pr
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EE 455 - Control Systems Fall Semester 20042004 Catalog Data: EE 455: Control Systems Credit 4. Design of linear feedback control systems by state-variable methods, and by classical root locus, Nyquist, Bode and Routh-Hurwitz methods. Prerequisites:
Oakland University - EE - 455
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Oakland University - EE - 455
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Schumakers Sure-Fire Strategy for Successfully Solving Some (Stressful) Statement Problems1. Identify/record the unknown(s). 2. Assign a different variable for each unknown. 3. Identify/record the knowns (given info); using phrases, pictures, diagr
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IV. Inverse Matrix, Part II:[A * I ]using row operations6 [ I *A ]-1V. Examples (p.523): Exercises #26,38 VI. AX = B Y A-1@AX = A-1@B I@X = A-1@B -1 X = A @B VII. Examples (pp.524): Exercises #46,56 HW: pp.523-524 / Exercises #25-45(every ot
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7.0 / Intro to the Conic SectionsI. General Quadratic Equation (in x &amp; y): Ax2 + Bxy + Cy2 + Dx + Ey + F = 0where A, B, C, D, E &amp; F are real constants,whose graph is a conic section.the graph of a 2nd degree equation in the coordinates x &amp; y i
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&quot;chapter 2003/10 page 1C H A P T E R4Modeling with Nonlinear ProgrammingBy nonlinear programming we intend the solution of the general class of problems that can be formulated as min f (x) subject to the inequality constraints gi (x) 0 for i
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Based on the life, death and teachings of Jesus of Nazareth, also known as the Christ or Messiah Was imprisoned for being the Messiah roused opposition from religious and political authorities and crucified (executed on a cross) His followers believe
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1. Database Architecture FundamentalsGoals of Database Systems:One view of a DBMS Facilitate &amp; simplify access to data.SQL Quick response time &amp; good performance. Strategies: eectiveness of data structures, eciency of data access methods.
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Evan Loeb, Ngoc-Men Thach, Amber Raeder, Jeff Favilla, Anh-Thu Vo, Lisa SoentantoLife of Gautama. 563-483 BCE Historical Note Life of Siddhartha Gautama comes from Sutras, or Buddhist scriptures Ideas of the Buddha are preserved more concretely th
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Siddhartha Gautama (563-483 BCE) is the founder of Buddhism, universally recognized as the Supreme Buddha. Gautama claimed the title of Buddha after he underwent a spiritual change due to the experience that he went through, which taught him the trut
Allan Hancock College - CS - 9315
Conflict Serializable SchedulesTwo schedules are conflict equivalent if:Concurrency Control(Chapter 17 3rd Edition)Involve the same actions of the same transactions Every pair of conflicting actions is ordered the same waySchedule S is co
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Concurrency Control(Chapter 17 3rd Edition)COMP9315 Database systems implementation1Conflict Serializable Schedules Two schedules are conflict equivalent if: Involve the same actions of the same transactions Every pair of conflicting actio
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OverviewAfter ER design, schema refinement, and the definition of views, we have the conceptual and external schemas for our database. The next step is to choose indexes, make clustering decisions, and to refine the conceptual and external schemas (
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How the Web is Today Managing XML DataWei Wang University of New South Walesbased on Dan Suciu's DASFAA 2001 tutorial slides HTML documents often generated by applications consumed by humans only easy access: across platforms, across organiza
Allan Hancock College - CS - 9315
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