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[.DɤyI7` irԵXPbC%_S[OaTo[ނ`|?SLj\`d R`MPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPKy d=,$D.d ?Example Write a program to find the distance between two points.(28( 8 @  v    C *Group 23#"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!|drs/downrev.xmlDA0oVQEd]<ȂUXhmy)M,Yo{SWZVO"ę% x ydeR `M}.] DJdMlMm \7FB,9,XӾ_vYٞ29ŤhV <~Z  7OPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!|drs/downrev.xmlPK} ,$D.d  # @AB`TC`TDEVFQRUVWX 5%? .`T%`T`T.`T%`T`T`T @ @ ``T`TArc 18 3 2  X`_?Oval 19   2  2  X_?Oval 20 G  2    H`?Text Box 21  |  ZP1 2     H]?Text Box 22   ZP2 2     N W?Text Box 24"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!5=drs/downrev.xmlDN0HHܨ*@VUx?MXบ|z;5F3M,D4 kH™WK,ME}lXP6FWr4ud;Z17\y\|.ؙТmKu w}g>O)HSvcUrg"v|9NU"y )0& |PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!5=drs/downrev.xmlPK n U ,$.d <or   x    C *Group 39#"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!R&drs/downrev.xmlDOk@&B-=BUo3 f߆6}Pq0hSj ERtxZpYccL`=l1v/ꏾ.Am"+*2%v}])uCF.U9,TRVQq?~*~-KR1݀4_C+x+PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!R&drs/downrev.xmlPK  ,$D.d2  X\?Oval 27   2  2  X]?Oval 28  6  2    H ]?Text Box 29 ke  ZP1 2     H^?Text Box 30 e  ZP2 2     # @AB&CDELFQ>R"UVWX5%? n [+H0CV2dqS5&@       [C2S&&Freeform 37  aw bU O   C *Group 47#"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!=ك(drs/downrev.xmlDAk@&-)% VzB g̾ 5+zffM ^D K?_>@8L [ϞVj;7 _a.ҕ5t b{>Ⱦ1M+8,Ѧ-Ĥʗ I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!edrs/downrev.xmlDN0HHܨ@VUx?MXบ|z;5YLcegZXh$֐3X./XI;Nز$1B*FWqE:2[.=I^dؙVQ￴2ӻ_oAϿ[}OSi,XrU2v|9N"y)0& |PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!edrs/downrev.xmlPK h 2&O ,$.d <or  f   N`Y?Text Box 46"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!cSdrs/downrev.xmlDOK@Ga4H*"Tz(4fw6z~z4ɇYYltc+׻!:K & ^]_-1nX ؐ:.25 3בevr`WR{XnZ&I& 6j蹦{6 tCZ#l7n=YSf|ziϻe.Oeq?O3]`p 2PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!cSdrs/downrev.xmlPK M ,$D .d LBetter Write a program to find the straight line distance between two points>(2F 2  M    N Z?Text Box 48"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Odrs/downrev.xmlDN0 @HCd$n,mQMh ^5MR%aXh=ol'b㝂| WyݸZn"&t;H",Ws,? ,qD&2V,Ƒ1;`1jXn;Ydٽ8`~[̾COٿ_J O  Uo[>4z1QPPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Odrs/downrev.xmlPK Y  ,$.d XIs the problem statement okay?   }ff___PPT10.P++7DR' = @B D ' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*%(D' =-o6Bdissolve*<3<*D' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*%(D' =-o6Bdissolve*<3<*D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*%(D' =-o6Bdissolve*<3<*D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*%(D' =-o6Bdissolve*<3<*D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*%(D' =-o6Bdissolve*<3<*D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* +P+0+ ++0+ ++0+ ++0+  ++0+  ++0+  +"J&.  (   L   xZ0e0e?Rectangle 2  `0  .d >Program Design Process  step 2   v x =   C *Group 16"=    RK 1?Text Box 4=  nDefine the problem(2     X`K 1?Text Box 5=   uList the inputs and outputs(2     R{ 1?Text Box 6=  wDesign the solution algorithm 2     RK 1?Text Box 7=   wCheck the algorithm by hand(2     RK 1?Text Box 8=   rWrite the program code(2     R@K 1?Text Box 9=   qTest the program code(2  B   XԔ?Line 10,,B   XԔ?Line 11,,B   XԔ?Line 12,, B   XԔ?Line 13, , B   XԔ?Line 14, , 4  H K ?Text Box 17"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!\hdrs/downrev.xmlD1O0Fw$uHl u Д_kbۑ}4ɿbxz6ąB4)gr5 i#EجooVXh?.GnDX/uK;`In;e iѸbO-?_Yoٸ?߆6X)u7n F>v%+Wujy^Os.12)0& rPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!\hdrs/downrev.xmlPK  w,$.d EWrite a program to find the straight line distance between two pointsF 2F F   H@K ?Text Box 18"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!1+Cdrs/downrev.xmlD1O0FwبUUځ%ݏGvd_c1xz-VĕBlS3j[(>_@DFLa,~pIb s_JkC;`In;eغ`x :6~Jq iwEU{ZqM_LAA L \PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!1+Cdrs/downrev.xmlPK y B,$.d  Inputs <(2   F   HK ?Text Box 19"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Yh_drs/downrev.xmlDN0EH5HmVEԒۑ=mbX g NA>@nQP~ADFaX`}vt޳Ib j殐2V5YߑKENg0Rܶ6˦bB=T}OV^cb0l:TjX?`dUmtjM0PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Yh_drs/downrev.xmlPK }  ,$.d  Outputs <(2   F }ff8 0 ___PPT10 .P+N@'D< ' = @B D ' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<* %(D' =-o6Bdissolve*<3<* ++0+  ++0+  ++0+  +"'. ""##$"(  $L $  x`3L 0e0e?Rectangle 2  `0  .d >Program Design Process  step 3   x x =  $C *Group 40"=  $ Rb1?Text Box 4=  nDefine the problem(2   $ Rc1?Text Box 5=   wList the inputs and outputs(2   $ X`c1?Text Box 6=  wDesign the solution algorithm 2   $ Rc1?Text Box 7=   wCheck the algorithm by hand(2   $ R d1?Text Box 8=   rWrite the program code(2   $ Rd1?Text Box 9=   qTest the program code(2  B $ XԔ?Line 10,,B  $ XԔ?Line 11,,B !$ XԔ?Line 12,, B "$ XԔ?Line 13, , B #$ XԔ?Line 14, , B $ ^Ԕ?Line 15 Ox c Fr  $C *Group 19"\C R 2 $ R@b?Oval 16c F ~ 2  2 $ R a?Oval 17 F ~ 2  2 $ Ra?Oval 18: Gr  2  P $ 3 (@ABCDEPFnQRUVWX>?Z;.:Zvym`bcfgnmjP-FP3G>t- ! --- :  O-`XrjmKGYGMPZ`dZ'3gz   >LmZVd's'sy Q#&~Jqy:N~ZG`~zmh^dRMF(3/&nmg[TM_ F.St}kxyZ4@@                                                 `2@2@Freeform 22y z  $ T K 1?Text Box 23&Z   a Decompose (2    $ Tca 1?Text Box 24&M  ^Refine(2    $ bK >?Rectangle 26f t  2  B  $ ^Ԕ?Line 27 B  $ ^Ԕ?Line 28 B  $ XԔ?Line 29 ^ B  $ XԔ?Line 30 / B $ ^Ԕ?Line 31/B $ XԔ?Line 32$$ B $ XԔ?Line 33h;;B $ XԔ?Line 34-B $ XԔ?Line 35DB $ ^Ԕ?Line 37 77 B $ ^Ԕ?Line 38r;;v4 $ HG2?Text Box 41"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!IN drs/downrev.xmlD1O0Fw$uHln u @Jد5ۑ}4ɿbxz6ąbku07g' %جooVX0.nDT/LuK,3;i"Y:PQ:>/kK40|v.ϷU+ _&<)X8}LhM)jȁ97c?PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!IN drs/downrev.xmlPK  w,$.d EWrite a program to find the straight line distance between two pointsF 2F F  }ff___PPT10|.P+ID' = @B D' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*$%(D' =-o6Bdissolve*<3<*$+8+0+$ +". ((  (( (  xf0e0e?Rectangle 2  `0  .d \Definition of an Algorithm  x (  xa0e0e?Rectangle 3 S .d An algorithm is a well-ordered collection of unambiguous and effectively computable operations, that when executed, produces a result and halts in a finite amount of time. Well-ordered means the steps are in a clear order Unambiguous means the operations described are understood by a computing agent without further simplification A computing agent is the thing that is supposed to carry out the algorithm Effectively computable means the computing agent can actually carry out the operation  K V   YKV  ( Je?Rectangle 33v. cThis definition comes from, An Invitation to Computer Science (Gersting/Schneider) via http://www.cs.xu.edu/csci170/08f/sect01/Overheads/WhatIsAnAlgorithm.html (visited 19JUN2009)* ! w WH .W  }ff___PPT10i.fo0+D=' = @B +" . ,(  ,X ,  xd0e0e?Rectangle 2  `0  .d JProgram Design Process  step 3,cont. & &  &x x =  ,C *Group 40"=  , R`i1?Text Box 4=  nDefine the problem(2   , Rh1?Text Box 5=   wList the inputs and outputs(2   , Xj1?Text Box 6=  wDesign the solution algorithm 2   , R g1?Text Box 7=   wCheck the algorithm by hand(2    , Rg1?Text Box 8=   rWrite the program code(2    , R@h1?Text Box 9=   qTest the program code(2  B  , XԔ?Line 10,,B  , XԔ?Line 11,,B  , XԔ?Line 12,, B , XԔ?Line 13, , B , XԔ?Line 14, ,  , H`f?Text Box 16"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!wdrs/downrev.xmlDMO0 @HHX -&>@\6kܦIĬ'GYz:q5g *7ʏ% vl7k,LGnDTRʒ4 =rc#M!]'JK,`:~; f7'`UuWni7_&,6/)怉)jț1PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!wdrs/downrev.xmlPK  H $.dTL___PPT9.& HTwo approaches are often used to help think through the steps to be carried out by the program code: Pseudocode Flow Charts We ll use the pseudocode method first.Ve 2 2' 2e    }ff___PPT10|.P+oD' = @B D' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*,%(D' =-o6Bdissolve*<3<*,+8+0+, +" . 0(  0 0  xj0e0e?Rectangle 2  `0  .d L Pseudocode    0  @e0e0e?Rectangle 16  .d PPseudocode (also called Program Design Language, PDL) is English-like statements that precisely describe specific operations1: Action statements Focuses on the logic of the program Avoids language-specific elements Written at a level so that code can be generated almost automatically. Will likely need to refine in more and more detailv Z Z3 Z  *G   3 QW 0 J j?Rectangle 17Vy e1This definition comes from, McConnel, S. (1993). Code Complete, Microsoft Press, Redmond, WA, p. 54.6f 1  '  f  }ff___PPT10i.P+D=' = @B +"+ . 04(  4< 4  xg0e0e?Rectangle 2  `0  .d p.Pseudocode  First Pass   4  x@k0e0e?Rectangle 3"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!&>drs/downrev.xmlDN0HHܨF*%ԭ(P^mmlv[լ, H>'0m"܉$L֫ˋ%ҝMYرʡX:čd3;0\drs/downrev.xmlPK  ` $D.d .dB:___PPT9 wPrompt user to enter points Get points from user Calculate the straight line distance Display distance to the monitor x nx x 8@ 4 Hl?Text Box 16`PGI EWrite a program to find the straight line distance between two pointsF 2F F = 4 H`l?Rectangle 3"3 - PK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!z%$drs/shapexml.xmlZn6w x;Uy nˁ([ E $8-%0;s};1rF ,+]v1)Uֹe f'J7 R3k\c3ō\`5[TXpeXm(f4u ! ᰇn/lHG^>*T>vRtf N\Ǻe#!; gxcla~Ë wEw2>8wϏ΃o4ieM/8@fjn!=r04K\3SeLp!q^*DR+JiNlӜL:'KJNyf#J&q sd'.Wߝ-!rXY:g&{̖ӏzV@e9㉹x̿X4%UnŘdB\09ȎbJ\<{u[1mYq*lYC!=aݹ;7]Yecf~=/(Y@=e{n!̳!lhm glQp~ɽga2Ե@᫑ZHjvO/]o򗈉116%EEb~~.}^ .$ A֬ ϸy 5**~v"P#BQ2ؠ T PԨ [ <W wOQ#>X 98ÿr8f~8=g)PAdw"%w€Ŀ}w*Aڇtɽ' fNljNߨieo<$r}ިd`˘j9G]WTrj[\qex@p` tCB?WhHW*̶\P:]3 6NuR[Ғwe 2P,/uɺgaiɯ4KXY={ڿIq`&*iN{]Vg/dU^LTx`l#mrO|/X. TdTr/Pwwݽ sNtӵO2l.3mh/PK!GDdrs/downrev.xmlDKK1!\M*5Etj΃Nn$vBs|9N8 tb@޶R#|?]܂Ra8=Sa k>lR2DbAMJ}u,v'g]僣c 4d1Q+.oZ3V?~4ٸxLc;pz>~֮)&-fKЋPK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!z%$)drs/shapexml.xmlPK-!GD drs/downrev.xmlPK"  `F|$D.dH@___PPT9" |Comments High level  just the major steps Focus on the logic H ~ K6 K  6  ?  }ff}u___PPT10U.% +wD)' = @B D' = @BA?%,( < +O%,( < +D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*4%(D' =-o6Bdissolve*<3<*4D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*41%(D' =-o6Bdissolve*<3<*41D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*41V%(D' =-o6Bdissolve*<3<*41VD' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*4Vw%(D' =-o6Bdissolve*<3<*4VwD' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*4 %(D' =-o6Bdissolve*<3<*4 D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*4 +%(D' =-o6Bdissolve*<3<*4 +D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*4+>%(D' =-o6Bdissolve*<3<*4+>+"I . P8(  8% 8  x  0e0e?Rectangle 2  `0  .d YPseudocode - Refinement   8  xi0e0e?Rectangle 3"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!zldrs/downrev.xmlD1O0Fw$uHlԡB u+* 5&ۦzN 0}z`;qw Gr5 6j "&t;H",g3,?X62-Y#ߓcb34RON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!(r?drs/shapexml.xmlYn6}/ Zh-E*> ΢-QH:qvic3dn78)R6-pΜ!u)5WdB7>%\UVEB?\N1%01QI[黃x[OtMRO.'NdMUs }yJfZj5XTzV+l)(%/x ,'}kpbG)XsVW1=ĤL5DVKX*U,94qtk4j~kle*k:Wc VyN``<D8ql׆?xR}> ZCkϼzU'J|N6uݤfk3Ty`>FVH؏Oǧȋ''8`48߂h,ˮ^E*]MZ="&O P"psZ-Bk&:& :zfXa/s-a7G^4^<ǞGtQLwtVH޺Dn v7߾MpEDQ?6}*3Zµ;@󷮀@dllY(E %@.е[Hy "T2u~Ƙ L,(q;GʶJC;`4S$LaSG<yj\Atwan mv5DO "l܌f73ͪj s[󜥐|ӔԅISVe9sɔ#;;e'Tl?/1[vbrTvV 8 eǪJ Ng#w:RݸYecf~>>xQг4w-ɝ݄CXgCE!lo h'I0ۓE-&p=_dAPw 1_$!= DL{O6pp`ͳ//sOG qj v Rʦo3MYZ<ţP4:ģO^>y/! *-*^xE`EJAe<>ʕ' B᪯rGZ;ɦtA a rg{`A%Ϡ@D%w€؂t[VNcrVhShJV?1=HX4wRg[9}aخVeQVLʥa:ck2w0UB\ஊ+P*d5-JBy2I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!X/drs/downrev.xmlDN0EH5HSģMV$"G$W\vt:SgY@zb LaXcn{:V 1GHkƙSwjm :}ea΀-Ss|Ҙ뫱X|\+Q;km:1 -&KЛPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!X/drs/downrev.xmlPK PG,$  .d tWhat could still be refined? 2   8@ dlGFoRight Arrow 1#"@PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlDQK0߅p_dK7l̂O]6IJroa{+#.<*8%(D' =-o6Bdissolve*<3<*8D' =%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8+%(D' =-o6Bdissolve*<3<*8+D' =%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8+J%(D' =-o6Bdissolve*<3<*8+JD' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8Jk%(D' =-o6Bdissolve*<3<*8JkD' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8k%(D' =-o6Bdissolve*<3<*8kD' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8%(D' =-o6Bdissolve*<3<*8D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8%(D' =-o6Bdissolve*<3<*8D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8%(D' =-o6Bdissolve*<3<*8D' =%(D' =%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8%(D' =-o6Bdissolve*<3<*8D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8 %(D' =-o6Bdissolve*<3<*8 D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*8 <%(D' =-o6Bdissolve*<3<*8 <D*' = @B%(D' = @B%(D`' =A@BBBB0B@ A%(D' =1:Bvisible*o3>+#.<*8%(D' =-s6Bwipe(left)*<3<*8D' =%(DC' =%(D' =A@BBBB0B%()D' =1:Bvisible*o3>+#.<*8%(D!' =+4 8?dCB1+#ppt_w/2BCB#ppt_xB*a3>B ppt_x=<*8D' =+4 8?\CB#ppt_yBCB#ppt_yB*a3>B ppt_y=<*8+p+0+8 ++0+8 +"~T . @@p88<@(  <) <  x 0e0e?Rectangle 2  `0  .d ]Calculating the Distance, D  v v =  <C (Group 3"=  .< R 1?Text Box 4=  nDefine the problem(2   /< R 1?Text Box 5=   wList the inputs and outputs(2   0< X` 1?Text Box 6=  wDesign the solution algorithm 2   1< R 1?Text Box 7=   wCheck the algorithm by hand(2   2< R 1?Text Box 8=   rWrite the program code(2   3< R@ 1?Text Box 9=   qTest the program code(2  B 4< XԔ?Line 10,,B 5< XԔ?Line 11,,B 6< XԔ?Line 12,, B 7< XԔ?Line 13, , B 8< XԔ?Line 14, ,  < H@ ?Text Box 44 w EWrite a program to find the straight line distance between two pointsF 2F F ^w ' g  <C *Group 74#"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!>h2drs/downrev.xmlDOMk@)lHt A B ކ!M >gM bĥ W NmydeRp'i#p!RTP{ߥR&.qஶ7+{Ci,?CCmj*os1'anp'˔/Axx>7PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!>h2drs/downrev.xmlPKg'  ,$D.d|B < L?Line 36 g w B < R?Line 37 D D j Dn <C *Group 58"Dn2 )< X  ?Oval 39 2  2 *< X`  ?Oval 40Aj 2   +< H  ?Text Box 41D ZP1 2    ,< H  ?Text Box 42Ln ZP2 2   B -< RjJ?Line 43NvB < F?Line 45 q vB < F?Line 46Z Zm |B < LZ?Line 47 ] |B  < LZ?Line 48 Z  !< H  ?Text Box 49d a  \X1 2    "< H  ?Text Box 50e   \X2 2    #< H`  ?Text Box 51' c 3 \Y1 2    $< H3L ?Text Box 52) ]e  \Y2 2    `XE %<C *Group 56"gTB &< R?Line 54`XE '< \  ?Rectangle 55M 2   (< H@  ?Text Box 53eW% [D 2   < H  ?Text Box 57"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!drs/downrev.xmlD1O0Fw$uHlPunDvdM¯b(ާX g NC6Q ȕ4P|@DFg4aZ`n|vts%5].e,k'#PIOr{ƥ;T~fתbͰ`Plښ2> m<02 )0& r PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!drs/downrev.xmlPK @ 0' ,$.d hHow do you find D? 2   v   < <C *Group 73#"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ͥdrs/downrev.xmlDOK0/ִTA ކflͤ4ٶ͂Xu ծ F S \/ߟ3#k,-9X-{ LmDg"KPA}HҜ A`I]cM)GQ4  9V)}]zoy/_!&n={hI)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!@Ydrs/downrev.xmlDOMk@)xM4%u)*CA+4 U-}tFc(A\:]sYc\|4B ! T`Bh )}iȢ8r?"*;pqbͱ`K*'6>m^cj(5x _pots& gwPK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!@Ydrs/downrev.xmlPK  8  $D.d  < V ?Rectangle 78 2    < V ?Rectangle 80 2  ~  < DA  ?Object 79"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!i;drs/downrev.xmlDOj0ec Yͱ-kN$ԧ7{hzq!; qmuǍ{ˤ`"KmE*4"/QAPJ w`H5R;p< i@j4 OpI)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!ٸdrs/downrev.xmlDAk@2fcmM E 1 fgCv ޼M]4ֳy"m6p<|< b )j9y*0tZI 41֡jaH|O,C7 wE;lYiPu_~>vc[*_-3wPof+z PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!ٸdrs/downrev.xmlPKg 9$8 $D.d }ffXP___PPT100.P+^cD' = @B D' = @BA?%,( < +O%,( < +D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*<%(D' =-o6Bdissolve*<3<*<D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*<%(D' =-o6Bdissolve*<3<*<D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*<%(D' =-o6Bdissolve*<3<*<D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<* <%(D' =-o6Bdissolve*<3<* <D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<* <%(D' =-o6Bdissolve*<3<* <D' = @B%(D' = @B%(D3' =4@BB BB%(D' =1:Bvisible*o3>+#.<*<%(D' =-o6Bdissolve*<3<*<+8+0+< +"& . @(  @L @  x 0e0e?Rectangle 2  `0  .d >Program Design Process  step 4   x x =  @C *Group 15"=  @ R 1?Text Box 4=  nDefine the problem(2   @ R 1?Text Box 5=   wList the inputs and outputs(2   @ R 1?Text Box 6=  wDesign the solution algorithm 2    @ X` 1?Text Box 7=   wCheck the algorithm by hand(2    @ R  1?Text Box 8=   rWrite the program code(2    @ R@ 1?Text Box 9=   qTest the program code(2  B  @ XԔ?Line 10,,B  @ XԔ?Line 11,,B @ XԔ?Line 12,, B @ XԔ?Line 13, , B @ XԔ?Line 14, , 4 @ H  ?Text Box 16"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!)DEdrs/downrev.xmlD1O0Fw$uHlI%UEt`hJ_kۑ}4ɿbxz-ףąBlS2j[(? "yG &^,~p%]܈$q@/!q{r} $gٓغ`7C*`֛|6`++mv:I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!!drs/downrev.xmlD1O0Fw$uHlI+h uс%G>c1xz-׃mŕBlSO2*W+(? "zG F^,оwIb sWH+Cw;`jIn[9Ͳ'iqi`G[Cm0M>6]oK /s>: }+#.<*@%(D' =-o6Bdissolve*<3<*@D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*@%(D' =-o6Bdissolve*<3<*@+p+0+@ ++0+@ +"C. 7/D(  DL D  x 0e0e?Rectangle 2  `0  .d >Program Design Process  step 5   v x =  DC *Group 15"=  D R` 1?Text Box 4=  nDefine the problem(2   D R 1?Text Box 5=   wList the inputs and outputs(2   D R@ 1?Text Box 6=  wDesign the solution algorithm 2   D R 1?Text Box 7=   wCheck the algorithm by hand(2    D X 1?Text Box 8=   pWrite the program code(2    D R@ 1?Text Box 9=   qTest the program code(2  B  D XԔ?Line 10,,B  D XԔ?Line 11,,B  D XԔ?Line 12,, B D XԔ?Line 13, , B D XԔ?Line 14, ,   D H ?Text Box 16"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Wdrs/downrev.xmlDMO0 @HHX TMK6xMETIXL15kNU057s)7OFJZ^^,0;:s-XSl]!e,9LБgv a1DYZ9S^:l<ѓk4lӱ|qisޟ{;, 2 xk?{ᖹrm<0exùA.PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Wdrs/downrev.xmlPK 3  ,$.d {If you have refined your algorithm sufficiently, writing the code should proceed straightforwardly from it. If not, continue refining the algorithm until you can write the code directly from it. Your pseudocode can be turned into the comments for your code.8 2tC 0   }ff___PPT10|.P+oD' = @B D' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*D%(D' =-o6Bdissolve*<3<*D+8+0+D +"X. _WH?(  H H  x 0e0e?Rectangle 2  `0  .d N Program Code   A H  x 0e0e?Rectangle 3I `] .d u!Note the structure of the program" " " 0@ H  t%>MA???Picture 4 }ff___PPT10i.+)}+D=' = @B +". L(  LL L  x 0e0e?Rectangle 2  `0  .d >Program Design Process  step 6   b x =  LC *Group 15"=  L R 1?Text Box 4=  jDefine the problem(2   L R 1?Text Box 5=   sList the inputs and outputs(2   L R 1?Text Box 6=  sDesign the solution algorithm 2   L R 1?Text Box 7=   sCheck the algorithm by hand(2    L R@ 1?Text Box 8=   nWrite the program code(2    L X 1?Text Box 9=   oTest the program code(2  B  L XԔ?Line 10,,B  L XԔ?Line 11,,B  L XԔ?Line 12,, B L XԔ?Line 13, , B L XԔ?Line 14, ,  L H ?Text Box 16"PK![Content_Types].xml|N0 HC+jS8 @:Q۸ ??\o<7p]V޷O(I'6E=, ){Ō4>I)q7UuDހǏ)}nL"Mᴸ&g0eSA)΄2';2 WYu7{ɯΒzŘqFrj9K*(]mOlPK!Z,[ _rels/.relslj0 ``t_Pƈ[>,dgzjǎ?I'f#®Pb-\/Ƿ0Z]nLnp__3.iJV KQBiDžrL,Vʌ/7р4`ANar+m;E/'3U Aںv83/PK!Wdrs/downrev.xmlDn0V8TPK /GvdoIX=jViB!6)N2*W+(O il##EXk߻.{ERʐ8N>XtZ}V>g\Zl\Z0ћ f:6~d K+o_4T;Z^@14PK-![Content_Types].xmlPK-!Z,[ _rels/.relsPK-!Wdrs/downrev.xmlPK N,$.d JTest your code with cases that you know the answer to. Try the  boundary cases to make sure your code works for them too.{ 2{ {  }ff___PPT10|.P+oD' = @B D' = @BA?%,( < +O%,( < +D ' = @B%(D' = @B%(D@' =A@BB BB0B%(D' =1:Bvisible*o3>+#.<*L%(D' =-o6Bdissolve*<3<*L+8+0+L +". P(  P  P  x 0e0e?Rectangle 2  `0  .d TAlgorithm Practice  D P  x 0e0e?Rectangle 3 ` .d x$Find the midpoint between two points% % % 0@ }ff___PPT10i.%)}+D=' = @B +". 0Tu(  T@ T  p 0e0e?Title 1  `0  .d |:Algorithm  Items to Consider    T   0e0e?,Content Placeholder 2"#  PK![Content_Types].xmlJ0*miG]`Hm6 Xwt?. g#Wi3E).+7 >ON ޑ1ˋz "+R RhB.} /<^ITխ%rHK4uK~I0xM e`|X}đ I`߽N4aG2$RKIZ)4(M9`ctB{m:f@`3n|O,ܗr޾jxR0T ,0@}WBLǬ5vPK!'drs/shapexml.xmlZn6w x;۱(E 0 hPFҮ's;i. dK9$wxDdɵɕi].*/dʄc,'АhAM-(IyvfӛN6l,Or}Cf8Ɛ9Wd!,-{L&%K v)Nyv`C9n)>d.m=%LXޅJ`v~C1[Lo6U9&v] Q&_ 2"xۜi!OSh,A&4A(\`E<)!B,X_Xa؅d_MD5װ2Ma|U.V*42Lpgt RBQBQ"O]7oW!.T CjñPվcm4^ уo89}DZvI\}y$o!q Iki+^N>$O\#IW۹+=dWIwנ\|x#s鹷>weZ(PK!4drs/downrev.xmlDK0p_Kt1 u-kdm|9|oM+zqv@-nl߽<YF8sbNv-J$ !1vPm)JjOCV) 56=Kq{2};=7}?ᾟl3c*__z3]P[2M ?PK-![Content_Types].xmlPK-!1_a ._rels/.relsPK-!')drs/shapexml.xmlPK-!4 drs/downrev.xmlPKD .d Is the problem statement clear and concise? Could be better:  Find the midpoint on a line between two points What are the inputs? X and Y coordinates of the two points: x1, y1 and x2, y2 What are the outputs? The midpoint between the points: Xm, Ym,  0  '   "  ,0 '"   }ff___PPT10i.)"}m+D=' = @B +"f. mePXM(  XP X  p 0e0e?Title 1  `0  .d HAlgorithm  Items to Consider, cont.% %$ % X   0e0e?,Content Placeholder 2 ~ .d <Solution algorithm Point must be on the line Midpoint means  halfway between the points Halfway in x and halfway in y This should suggest a solution strategyV F  ( F(   @tB X L?Line 36..zB X R?Line 37d d2 X X ?Oval 39 2  2 X X ?Oval 40Qz 2   X H ?Text Box 41T# ZP1 2     X H@ ?Text Box 42\+ ZP2 2   zB  X RjJ?Line 43^nB  X F?Line 45&nB  X F?Line 46!jjtB  X LZ?Line 47mtB X LZ?Line 48 j X H ?Text Box 49/q1 \X1 2    X H@ ?Text Box 502 \X2 2    X H ?Text Box 517sS \Y1 2    X H` ?Text Box 52}9u* \Y2 2   1x T XC *Group 26"di$ X \ ?Rectangle 55o2 2   X H ?Text Box 53T [M 2  2 X X 33?Oval 39Il 2   }ff___PPT10i.)/|+D=' = @B +". p\l(  \ \  x 0e0e?Rectangle 2  `0  .d HReview   \  x` 0e0e?Rectangle 3 ` .d L   0@ }ff___PPT10i.A+D=' = @B +". `(  ` `  x@ 0e0e?Rectangle 2  `0  .d L References   7 `  x 0e0e?Rectangle 3 ` .d k (    0@ }ff___PPT10i.e^>+D=' = @B +"d [Sh;(  h h N ?Rectangle 7_   h*     h  r0e0ed?Rectangle 2   .dJ h  00e0e5%d?Rectangle 3 0  .d N    3380___PPT10.a`d [S l;(  l l N1?Rectangle 7_   h*     l  r0e0ed?Rectangle 2   .dJ l   0e0e5%d?Rectangle 3 0  .d N    3380___PPT10.`00d [S@p;(  p p N ?Rectangle 7_   h*     p  r0e0ed?Rectangle 2   .dJ p   0e0e5%d?Rectangle 3 0  .d N    3380___PPT10.c d y q `tY (  t t N` ?Rectangle 7_   h*     t  r0e0ed?Rectangle 2   .dh t   0e0e5%d?Rectangle 3 0f  .dNF___PPT9(  So far we ve mostly been dealing with getting familiar with declaring variables and formatted IO using single-statements. Now we want to learn a general method for designing more complex programs. State the problem you are trying to solve in clear and concise terms List the inputs (information needed to solve the problem) and outputs (what the program will produce) Design the solution procedure (the algorithm) Use a  top-down method: break the large task into smaller sub-tasks that perform a piece of the larger task (decomposition). Subtasks may need to be decomposed into smaller subtasks. Refine the subtasks into increasing detail (step-wise refinement), so that steps of the subtask can be readily turned into code Check the validity of the proposed algorithm by hand calculations Write the program code Test the program codeJ  8 o " o E 3380___PPT10.PUd )!x (  x x N ?Rectangle 7_   h*     x  r0e0ed?Rectangle 2   .d x  ` 0e0e5%d?Rectangle 3 0f  .dNF___PPT9(  RState the problem you are trying to solve in clear and concise terms.  Write a program to find the distance between two points is ambiguous. Need to be more specific. 0G " c Gc  3380___PPT10.PU d |(  | | N1?Rectangle 7_   h*     |  r0e0ed?Rectangle 2   .d |  00e0e5%d?Rectangle 3 0f  .dNF___PPT9(  List the inputs (information needed to solve the problem) and outputs (what the program will produce) What are the inputs? X and Y coordinates of the two points: x1, y1 and x2, y2 What are the outputs? The straight-line distance between the points: Drf "   /!<4  3380___PPT10.PU%d (    N2?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d    0e0e5%d?Rectangle 3 0f  .dNF___PPT9(  BDesign the solution procedure (the algorithm) Use a  top-down method: break the large task into smaller sub-tasks that perform a piece of the larger task (decomposition). Subtasks may need to be decomposed into smaller subtasks. Refine the subtasks into increasing detail (step-wise refinement), so that steps of the subtask can be readily turned into code. 0. " : .: h 3380___PPT10.PUd ldL(    N`3?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d[   `00e0e5%d?Rectangle 3 0  .d _ If we can specify an algorithm to solve a problem then we can automate its solution. That which carries out the steps of an algorithm (a computing agent) just needs to be able to follow directions; not understand the concepts or ideas behind the algorithm. The word algorithm is derived from the last name of Muhammad Al-Khowarizmi (full name: Abu Ja'far Muhammad ibn-Musa Al-Khowarizmi), a famous Persian mathematician and author of the eighth and ninth centuries. (His most famous book is Kitab al jabr w'al muqabala.)      3380___PPT10.gp4.,d t(    N 4?Rectangle 7_  h*       r0e0ed?Rectangle 2   .d    10e0e5%d?Rectangle 3 0f  .dNF___PPT9(  BDesign the solution procedure (the algorithm) Use a  top-down method: break the large task into smaller sub-tasks that perform a piece of the larger task (decomposition). Subtasks may need to be decomposed into smaller subtasks. Refine the subtasks into increasing detail (step-wise refinement), so that steps of the subtask can be readily turned into code. 0. " : .: h 3380___PPT10.PU'd ]U =(    N4?Rectangle 7_   h*       r0e0ed?Rectangle 2   .dL   @20e0e5%d?Rectangle 3 0  .d P   3380___PPT10.PU-d @8@ (     r0e0ed?Rectangle 2   .d.   50e0e5%d?Rectangle 3 0  .d 2   3380___PPT10.s.нq(d @8` (     r0e0ed?Rectangle 2   .d.   60e0e5%d?Rectangle 3 0  .d 2   3380___PPT10.s.нq%d )! (    N`6?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d   30e0e5%d?Rectangle 3 0f  .dNF___PPT9(  RDesign the solution procedure (the algorithm) Use a  top-down method: break the large task into smaller sub-tasks that perform a piece of the larger task (decomposition). Subtasks may need to be decomposed into smaller subtasks. Refine the subtasks into increasing detail (step-wise refinement), so that steps of the subtask can be readily turned into code. Some possible subtasks are computing the lengths of the x and y legs of the triangle, then the length of the hypotenuse. In this problem, it is easy enough to combine this all into one formula.0. "  . * 3380___PPT10.PU!d ;3(    N 7?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d*   @50e0e5%d?Rectangle 3 0f  .dNF___PPT9(  dCheck the validity of the proposed algorithm by hand calculations It is advisable to test with values and methods that you know are correct. Also, it is important to test the  boundary cases, that is with data at the maximum and minimum ranges of the inputs. Also look at special cases. Does your solution work if the two points are located along a line parallel to one of the axes? I know from geometry that if X=3, Y=4, then D=5. Therefore, choose X2=3, X1=0; Y2=4, Y1=0. D=sqrt((3-0)^2 + (4-0)^2) = sqrt(9+16) = sqrt(25) = 5. The algorithm appears to work!0B "  B 3 3380___PPT10.PUG "d    (    N7?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d    30e0e5%d?Rectangle 3 0f  .dNF___PPT9(  dWrite the program code /* * File Name : straight-line_distance.c * Title : Straight-line Distance Calculation Program * Author : Buff Furman * Created : 18AUG2009 * Revised : 05SEP2009 * Version : 1.1 * Description : Calculates the straight-line distance between two points * Inputs : x and y ordered pairs for two points: x1, y1 and x2, y2 * Outputs : straight-line distance between the two points * Method : Get points (X1, Y1) and (X2, Y2) from the user * Echo what was entered to the monitor * Calculate the distance, D=sqrt((x2-x1)^2 + (y2-y1)^2) * Display D to the monitor * Revision History: * Date Who Description of Change * ------- --------- --------------------------- * 05SEP2009 BF Modified comments * 18AUG2009 BF Created program */ /*---------Include Files--------------*/ #include /* standard IO library routines, like printf(), scanf() */ #include /* standard math library routines, like sqrt() */ /*---------Body of Program Code-------*/ int main(void) { double X1, X2, Y1, Y2; /* variables for the xy coordinates of P1 and P2 */ double D; /* distance between P1 and P2 */ /* Prompt user for X1 and Y1 */ printf("\nEnter the first point, P1, in the form, x1 y1> "); scanf("%lf%lf", &X1, &Y1); /* Echo X1 and Y1 to the monitor */ printf(" You entered: P1 = (%g, %g)\n", X1, Y1); /* Prompt user for X2 and Y2 */ printf("\nEnter the second point, P2, in the form, x2 y2> "); scanf("%lf%lf", &X2, &Y2); /* Echo X2 and Y2 to the monitor */ printf(" You entered: P2 = (%g, %g)\n", X2, Y2); /* Calculate the straight-line distance between P1 and P2 */ D = sqrt(pow((X2-X1),2) + pow((Y2-Y1),2)); /* Display the distance to the monitor */ printf("\nThe straight-line distance between P1 and P2 is %.4f \n\n", D); return 0; } 0 "    3380___PPT10.PU )d a Y A (    N8?Rectangle 7_   h*       r0e0ed?Rectangle 2   .dP    40e0e5%d?Rectangle 3 0  .d TSwitch to Ch and show the code. /* * File Name : straight-line_distance.c * Title : Straight-line Distance Calculation Program * Author : Buff Furman * Created : 18AUG2009 * Revised : 05SEP2009 * Version : 1.1 * Description : Calculates the straight-line distance between two points * Inputs : x and y ordered pairs for two points: x1, y1 and x2, y2 * Outputs : straight-line distance between the two points * Method : Get points (X1, Y1) and (X2, Y2) from the user * Echo what was entered to the monitor * Calculate the distance, D=sqrt((x2-x1)^2 + (y2-y1)^2) * Display D to the monitor * Revision History: * Date Who Description of Change * ------- --------- --------------------------- * 05SEP2009 BF Modified comments * 18AUG2009 BF Created program */ /*---------Include Files--------------*/ #include /* standard IO library routines, like printf(), scanf() */ #include /* standard math library routines, like sqrt() */ /*---------Body of Program Code-------*/ int main(void) { double X1, X2, Y1, Y2; /* variables for the xy coordinates of P1 and P2 */ double D; /* distance between P1 and P2 */ /* Prompt user for X1 and Y1 */ printf("\nEnter the first point, P1, in the form, x1 y1> "); scanf("%lf%lf", &X1, &Y1); /* Echo X1 and Y1 to the monitor */ printf(" You entered: P1 = (%g, %g)\n", X1, Y1); /* Prompt user for X2 and Y2 */ printf("\nEnter the second point, P2, in the form, x2 y2> "); scanf("%lf%lf", &X2, &Y2); /* Echo X2 and Y2 to the monitor */ printf(" You entered: P2 = (%g, %g)\n", X2, Y2); /* Calculate the straight-line distance between P1 and P2 */ D = sqrt(pow((X2-X1),2) + pow((Y2-Y1),2)); /* Display the distance to the monitor */ printf("\nThe straight-line distance between P1 and P2 is %.4f \n\n", D); return 0; }  P   3380___PPT10.,)#d /'(    N`9?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d   60e0e5%d?Rectangle 3 0f  .dNF___PPT9(  XTest the program code Try (x1, y1)=(0,0) and (x2, y2)=(3,4) It is advisable to test with values and methods that you know are correct. Also, it is important to test the  boundary cases, that is with data at the maximum and minimum ranges of the inputs. Also look at special cases. Does your solution work if the two points are located along a line parallel to one of the axes? I know from geometry that if X=3, Y=4, then D=5. 0 "    3380___PPT10.PU&d  ~(    NP?Rectangle 7_   h*       r0e0ed?Rectangle 2   .d   70e0e5%d?Rectangle 3 0  .d -This is intended to be an interactive exercise with the class. The idea is to have them go through the process of developing an algorithm and writing the code. This problem has lots of similarity the example, so hopefully they can get the hang of it. Notes to the instructor: Have the students go through the program development method and record the steps of the process on their lab report sheet Have them write the program from scratch starting with the program template from: http://www.engr.sjsu.edu/bjfurman/courses/ME30/source/miles_to_kilometers.c "  . .  3380___PPT10.%)Ф:*d @(     r0e0ed?Rectangle 2   .d   @ 0e0e5%d?Rectangle 3 0  .d rCover this after they have had a chance to work on their own for a while on the problem or if they are struggling. s  3380___PPT10.s.Z{F+d `(     r0e0ed?Rectangle 2   .d     0e0e5%d?Rectangle 3 0r  .dZR___PPT94, VAlgorithm Prompt user for X1 and Y1 Echo X1 and Y1 to the monitor Prompt user for X2 and Y2 Echo X2 and Y2 to the monitor Calculate Xm = (X1 + X2)/2 Calculate Ym = (Y1 + Y2)/2 Display (Xm, Ym) to the monitor B "    3380___PPT10.s.}d [S;(    N ?Rectangle 7_   h*       r0e0ed?Rectangle 2   .dJ   @80e0e5%d?Rectangle 3 0  .d N    3380___PPT10.d [S;(    N ?Rectangle 7_   h*       r0e0ed?Rectangle 2   .dJ    0e0e5%d?Rectangle 3 0  .d N    3380___PPT10.ekD]xVOk@IVEw aED{얊]*,x&n$v3ҽJO~/޼sGՍo2% IY( ̼y3&oI~@(^ƺQBs~ډ9 O a e3*hWeYA*+ı~=}>rHZ tPuR= Kא_־"smgҖ۸4R_|&槵 9}x>G^SI0ۗE 4,B*o>oa2=5Et] @=lRbUQނpO-TQRCN. m‚%}a٣` rmbӎSbuPz笞7>xhj<Ŏc :VqhDO;5yc?{J==pYݐQ4rg "?9Ldfc5T$o9h?EJhLp"S}(sfD.w bMo{9xp^RЀ3ÿ lHb@00B$ G@;b bW< ]P^bRjGg  pp  pA x(xcc99֌cc9c9ccccccccc9c9c9c֌cccc9c9c֌ccc9c9cֵcccccc9c999֌cccc9c9cc9cccccccccccc9c999999֌c9֌99֌9ccccccccccc9c9c9c֌cc9c9ccc9c֌cc9c9c9c9c֌cccc9ccc9֌999֌99֌cccc99֌9cccccc99֌cc֌9c֌c֌9cc999c9c֌֌c9c֌ccc9ccc9cc֌9c֌9c֌c֌9ccccc֌9c֌֌c9cc9ccccc֌֌cc֌9c֌c֌9cc9֌9c֌֌c9cccc9֌c֌֌cc֌99֌9ccccc֌99cc֌99cccccccc֌֌cc999cc9cc9c֌99cc99c99֌cccc֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{9{{{{{{{{{{{{{{{֌99{{֌9{{{{{{9{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{c9Ό99{99{9ֵ9c{c999{cΌc99ccΌ999εccc9{c{cc{cֵccc99{9{9{cֵc{c9{99c9Ό999cΌ999cֵֵc{c9{c{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{ֵc{c֌999ֵcccֽcֵc{c9ֵc{c{c9֌9{99c{c֌999cք9{ccccc{9ֵcc{ֵc{ccքΌ99εccֵccֵ9cֵc{cc֌9{99c֌999{cc{ֵcc{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{εcc9ֵc{cֵc9c9{c9εcc{c99c9ccΌ999c{{c{cc{ccc{99{9{cc{9ֵc{cε{c9999ֽ9֥9ֽ9֥c{9{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{c9֌9{99999c9֌99{9֌֌c{ccc9cֵccc9ccccεccc999{c{c֌9ccֽ9c99ֵcc{c֌9絵Ό֌9絵֌ε9cֽ9cc{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{ֵΌc9{9{{{{{c9{{{c9Ό99{cc{{εcc{{c{cc{cֵc{c{{{{{{{{{{{{{{{{{{{{{{{{9{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{9{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{9{ccc{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{cք{cք֌{9c9֭քc{ccքcֵcք{ֵ9cք9{cccք9ccք9ccք9c{c{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{c{{c{9ք9c{9c{c{9c{c{ccքccc{c{9ccc{{{ֵ9{cք9ccc{9{ccֵ֭9cc{9{c9{ccc{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{cք{cքc9{99{ccc99cc{9ccք֌ccք{ֵ{9c{9cccք9cc9ccք9cc9{9c{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{ccc{9ք9c{c9{cc9c{c{ccք9cc{9{99cc{{{ֵ9{c99ccc{9{cc{9cc{9{c9{c֌c{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{cքccc֌{9֌c9քccք9{cc9c{9cք{ֵ9cֵ{ccccc֔֌ccc絵{c{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{c{c{{{{{{{{{{{9{c{{{{{{c{{{ֵ9{cք{{{{{cք{{{{{{{{{{{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{cc{{{{{9c{{{cքcc{cք{c{cք{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{c{{{{{{9{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{cք{{9{ccc{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{c{c{9֌{ccքք{cֵ֭9{99{{c{c֔֌9c{cccք9c{c{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{cք9c{cք9֭9ֵ{9cքccc{9c{{9քc{{9քc9c{ֵֵc{9c{c9ք9ccccք9{c9ccc{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{c{{c9c{{ֵ9c{9{ccքc{{c{{{9{{9{cc{c9{cccc{99c{9ccք9cc9{9{c{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{cք{9c{ccքcֵ9cք9cc9{cc{{ֵ9{{9ք{c9ccքc99ք9{ccc9{9c9ccc{9c9{c֌c{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{c{{9֌{c9c{9{ccc{9{{{c{cֵ9{9{{9{c9ֵ{9֌c{9c֔֌9cֵ{cccc絵{c{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{cք{{{ֵ{9{{{{9c9ք{9քc{{{{c{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{c{{{{{{{99{{{{{{{{{c{{99{{{{{{{{{cք{{{{{cք{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֜Μ֥Μ֜Μ֥Μ֜Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{֥Μ֜Μ֥Μ֜Μ֥Μ{{{{{{{{{{{{{{{{{{{{{{{{{{{{Μ֜Μ֜Μ֜Μ֜Μ֜{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{{՜.+,D՜.+,     ( KOn-screen Show (4:3)San Jose State Univ." 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