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EDPC Field Work Project (TaskStream Keystone Assignment)

May 30, 2018

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  • 8/14/2019 EDPC Field Work Project (TaskStream Keystone Assignment)

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    H Big`a Vl}c [}lognq

    ~wmdiqqga ie {h}qih` bw`bi``dgeqbl} qjg

    Dh~qg} lb ^nigeng agf}gg

    ieIe~q}wnqileh` Qgnjel`lfy

    hq qjg

    Egv Yl}c Ie~qiqwqg lb Qgnjel`lfy

    Bh`` =;;6%

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    Qjg w~g lb ieqg}hnqirg vgm ~iqg~ hea qjgJy{g}^qwail ~lbqvh}g my F}hag 88 DhqjM ~qwageq~, h~ h dgqjla lb `gh}eief, vi``id{}lrg qjgi} {g}bl}dheng iedhqjgdhqin~

    A}% ]lmg}q ^% ^`lqeinc Di`qle M% B}heni~

    [}lbg~~l} Egv Yl}c Ie~qiqwqg lb Qgnjel`lfy

    GA[N 298 DL8 *EYIQ)

    D^IQ Nheaiahqg

    ]g~gh}nj [}lognq

    http://www.nyit.edu/http://www.nyit.edu/http://www.nyit.edu/
  • 8/14/2019 EDPC Field Work Project (TaskStream Keystone Assignment)

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    Qhm`g lb Nleqgeq~

    8%Ieq}lawnqile^qhqgdgeq lb ql{in hea i~~wg~ ]g~gh}nj Mhncf}lwea ]grigv lb @iqg}hqw}g Jy{lqjg~i~

    =%Dgqjla[h}qini{heq~Ie~q}wdgeq~ Qg~q ~hd{`g~Dhqg}ih`~ " H{{h}hqw~ Gxwi{dgeq[}lognq Ag~ife Qhm`g hea ^MH ]g~gh}nj [}lngaw}g

    >%]g~w`q~ Qhm`g~ hea F}h{j~

    1%Ai~nw~~ile *]g~w`q~, Mgjhril})

    7%Nlen`w~ile~ " H{{geaiz

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    ^qhqgdgeq lb ql{in hea i~~wg~

    Qjg w~g lb qjg Ieqg}egq hea Jy{g}^qwail~lbqvh}g vi`` mg w~ga ql h~ qjg dgqjla qlid{}lrg qjg Dhqj M {g}bl}dheng lb h f}lw{lb F}hag 88 ~qwageq~ ie

    Qjg Jifj ^njll` bl} Qghnjief hea Qjg [}lbg~~ile~ *J^Qe[)%

    Qjg~g ~qwageq~ h}g bhi`ief dhqjgdhqin~ ie q^qhqg~ Dhqj M ]gfgeq~ Gzhdiehqile hea egga~ldg }gdgaihqile%

    http://hstnp.newvisionsk12.org/home.aspxhttp://hstnp.newvisionsk12.org/home.aspx
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    ]g~gh}nj Mhncf}lwea

    ]grigvlb

    @iqg}hqw}g

    Dhqjgdhqin~ Dhqjgdhqin~Gawnhqile Dw`qidgaihQgnjel`lfy

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    ]grigv lb @iqg}hqw}g

    Dhqjgdhqin~ H ai~ni{`ieg agbiega my qjg qy{g~ lb {}lm`gd~ iq haa}g~~g~, qjg dgqjla~ iq w~g~ ql haa}g~qjg~g {}lm`gd~, hea qjg }g~w`q~ iq jh~ hnjigrga%8

    Dhqjgdhqin~ Gawnhqile ie jifj ~njll` i~ bh} }ghnjief,

    h~ ~qwageq~ jhrg ql }g`y jghri`y le qjg bweahdgeqh`dhqjgdhqin~ qhwfjq aw}ief qjgi} gh}`ig} ygh}~ hq [}gCieag}fh}qge, G`gdgeqh}y, hea Oweil} Jifj ^njll`~%=

    Dw`qidgaih Qgnjel`lfy nhe mg h~~lnihqga viqjgawnhqile ql nlie qjg qg}d Gawnhqileh` Qgnjel`lfy %Qji~ i~ qjg ~qway hea gqjinh` {}hnqing lb bhni`iqhqief`gh}eief hea id{}lrief {g}bl}dheng my n}ghqief, w~ief,hea dhehfief h{{}l{}ihqg qgnjel`lfinh` {}lng~~g~ hea}g~lw}ng~%>

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    Jy{lqjg~i~

    F}hag 88 Dhqj M ~qwageq~ vjl w~g ieqg}hnqirvgm~iqg~ hea Jy{g}^qwail ~lbqvh}g h~ h

    dgqjla lb `gh}eief vi`` id{}lrg qjgi} {g}bl}dheng ie dhqjgdhqin~%

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    Dgqjla

    Qjg}g h}g el }gh` {h}qini{heq~ ie qjg {}lognq, mwq ib qjg}iq vlw`a mg qjg >; ~qwageq~ ie dyDhqj M ]gfgeq~ n`h~~%

    Qjg `g~~le~ vlw`a mg nleawnqga ie h }gfw`h} n`h~~}lld viqvi}g`g~~ ieqg}egq nleegnqile rih qjg w~g lb >; `h{ql{nld{wqg}~% Ghnj {g}ila `h~q~ bl} 1: diewqg~, viqj qjgqghnjg} dggqief qjg ~qwageq~ 7 {g}ila~ vggc`y%

    http://www.regentsprep.org/Regents/mathb/mathb.cfmhttp://www.regentsprep.org/Regents/mathb/mathb.cfm
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    Ie~q}wdgeq~

    Qjg ie~q}wdgeq~ ql mg w~ga ien`wag~qg~qief bl} dgh~w}ief ~qwageq hnjigrgdgeq%

    Qjg}g vi`` mg qvl qg~q~? H[}gqg~q, {}il} ql qjg q}ghqdgeq ql mg hadiei~qg}g

    H [l~qqg~q, firge hq qjg gea lb qjg q}ghqdgeq%

    ^hd{`g xwg~qile~ b}ld qjg~g qg~q~ bl``lv ie hqidg`y dheeg}%

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    Qg~q ^hd{`g~

    \\\\ \\\ 8% ^wmq}hnq qjg bl``lvief? 8=7 =; 4 *8) 7i7 *=) =i7 *>) >i7 *1) i7

    =% ^id{`iby qjg bl``lvief? 8=i # =;i # *=7i)%*8) 6i= *=) 6i= *>) 6i *1) 6i

    >% id{`iby 8= # 6i2 =i

    *8) = # 6i *=) 8= # 6i *>) 8;i *1) =9 # >>i= 1i =;

    \\ \ \\ 1% Dw`qi{`y hea ~id{`iby = * 2 # 8; )\\\ \\\\ \ \ \\\ \

    *8) 8= # =; *=) =i> # =i7 *>) >= *1) 8;i

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    Dhqg}ih`~ hea H{{h}hqw~

    Qjg {}lognq vi`` nlengeq}hqg le qjg w~g lb qjg ~lbqvh} Jy{g}^qwail%

    Ie haaiqile ql qji~, hea bl} qjg {w}{l~g lb qjg {}lognq,qjg Ieqg}egq vi`` mg aggdga h ~lbqvh}g qll` h~ vg``,gz{`l}ief }g`hqirg vgm~iqg~ ql qjg `g~~le weiq%

    Ie haaiqile ql hnng~~ief qjg rh}ilw~ vgm~iqg~8 aw}iefqjg weiq lb `g~~le~, qjg ~qwageq~ vi`` }gbg} ql qjgJy{g}^qwail {`hyg} = vjge iq~ egng~~h}y%

    Qjg dhie qgnjel`lfy h{{h}hqw~ gxwi{dgeq qjhq vlw`a mg w~ga ie qjg {}lognq i~ qjg nld{wqg} *`h{ql{)%

    Njh`c, njh`cmlh}a, hea njh`cmlh}a g}h~g} vlw`a h`~l mqjg lqjg} gxwi{dgeq ql mg w~ga%

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    Dhqg}ih`~

    Qjg ~qwageq~ vi`` w~g qjg jy{g}~qwail ~lbqvh}g rih qjg qjg^dh}qmlh}a ie qjg n`h~~}lld, h~ le`y qjg qghnjg}~ `h{ql{ jh~ qjgJy{g}^qwail [`hyg}% Ieqg}diqgeq`y, qjgy vlw`a qlwnj qjg ~n}gge qhe~vg} ~ldg xwg~qile~ aw}ief qjg `g~~le weiq% Qjg ~qwageq~ h}gbhdi`ih} viqj qjg w~g lb qji~~lbqvh}g, h~ vg`` h~ qjg

    ~dh}qmlh}a%Qjg Jy{g}^qwail vgm~iqg i~

    ~jlve mg`lv%jqq{? vvv%dhncigr%nld

    http://www.mackiev.com/http://www.mackiev.com/
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    Dl}g Dhqg}ih`~ S@g~~le~T

    Ie haaiqile ql Jy{g}^qwail, qjg ~qwageq~vlw`a w~g vgm~iqg~ qjhq h}g }g`hqirg ql ghn`g~~le ie qjg weiq%

    @g~~le 8 Idhfieh}y Ewdmg}~ Nld{`gz Ewdmg}~% *= Ahy~)jqq{? vvv%}gfgeq~{}g{%l}f ]gfgeq~ dhqjm dhqjm$ql{in%nbdn>

    jqq{? vvv%{w}{`gdhqj%nld dlaw`g~ nld{`gz%jqd

    jqq{? vvv%vgmdhqj%nld ne\i%jqd`

    jqq{? }gfgeq~{}g{%l}f ]gfgeq~ dhqjm >n8 ^xwh}g]llq[}hn%jqd

    http://regentsprep.org/Regents/mathb/3c1/SquareRootPrac.htmhttp://regentsprep.org/Regents/mathb/3c1/SquareRootPrac.htm
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    Dl}g Dhqg}ih`~ S@g~~le~T

    @g~~le = $ Haaiqile " ^wmq}hnqile lb Nld{`gz Ewdmg}~% *= Ahy~)jqq{? vvv%vgmdhqj%nld ne\haa%jqd`

    jqq{? vvv%vgmdhqj%nld ne\~wm%jqd`

    jqq{? vvv%}gfgeq~{}g{%l}f ]gfgeq~ dhqjm dhqjm$ql{in%nbdN=

    @g~~le > $ Dw`qi{`inhqile " Airi~ile lb Nld{`gz Ewdmg}~% *= Ahy~)

    jqq{? vvv%vgmdhqj%nld ne\dw`q%jqd`

    jqq{? vvv%}gfgeq~{}g{%l}f ]gfgeq~ dhqjm dhqjm$ql{in%nbdn1

    http://www.webmath.com/cn_add.htmlhttp://www.webmath.com/cn_mult.htmlhttp://www.webmath.com/cn_mult.htmlhttp://www.webmath.com/cn_add.html
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    Dl}g Dhqg}ih`~ S@g~~le~T

    ]grigv lb @g~~le Weiq $ L{g}hqile~ viqj Nld{`gz Ewdmg}~ *Haa, ^wmq}hnq, Dw`qi{`y, Airiag)% Qji~}grigv `g~~le vlw`a mg aleg ie 8 ahy%

    jqq{? vvv%{w}{`gdhqj%nld dlaw`g~ nld{`gz=%jqd

    jqq{? vvv%dgnnh%l}f ujh`bhn}g DHQJ {`g~~le>8%jqd

    jqq{? vvv%wenvi`%gaw nlw}~g~ dhq888jm I ~ nld{`gz nld{`gz%jqd`

    jqq{? vvv%gajg`{g}%nld nld{`gz%jqd

    jqq{? vvv%q{wm%nld dhqj8 82a%jqd

    jqq{? vvv%vqhdw%gaw hnhagdin hee~ d{~ dhqj dhqj`hm nl`\h`fgm}h nl`\h`f\qwq=\nld{`gzewd%jqd

    jqq{? qwql}ih`%dhqj%`hdh}%gaw Gzq}h~ Nld{`gz[}idg} H}iqjdgqin%h~{z

    jqq{? nl``gfg%jdnl%nld dhqjgdhqin~ `h}~le nh`nw`w~\gh}`y >g ~jh}ga alve`lha~n6gh{;b;8%{ab

    http://www.purplemath.com/modules/complex2.htmhttp://www.purplemath.com/modules/complex2.htm
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    H{{h}hqw~

    H~ {}grilw~`y dgeqilega, qjg dhie qgnjel`lfyh{{h}hqw~ gxwi{dgeq qjhq vlw`a mg w~ga ie qjg {}lognq i~ qjg nld{wqg} *`h{ql{)% Ghnj ~qwagejhrg hnng~~ ql h vi}g`g~~ ieqg}egq nleegnqga`h{ql{%

    Qjg qghnjg}~ `h{ql{ vlw`a mg nleegnqga, elq le`yql qjg ieqg}egq, mwq ql qjg ^dh}qMlh}a h~ vg``, qgehm`g qjg ~qwageq~ ql mg hm`g ql w~g qjgJy{g}^qwail ~lbqvh}g%

    Njh`c, njh`cmlh}a, hea njh`cmlh}a g}h~g} vlw`a mg qjg `lv qgnj gxwi{dgeq ql mg w~ga%

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    ]g~gh}nj [}lognq Ag~ife

    Ib qji~ vh~ h }gh` `ibg {}lognq, qjg }g~gh}njgvlw`a w~g qjg [}g$Gz{g}idgeqh` Ag~ife qjhqw~g~ qjgLeg$F}lw{ [}gqg~q$[l~qqg~q Ag~ifeL Z L %

    Qjg ieag{geageq rh}ihm`g, Z , qjg q}ghqdgeqqjhq vlw`a mg hadiei~qg}ga, vlw`a ~gg qjg~qwageq~ w~ief qjg Jy{g}^qwail ~lbqvh}g heieqg}egq vgm~iqg~ qjhq ~jlw`a jhrg jg`{ga qjgql id{}lrg qjgi} dhqjgdhqin~ {g}bl}dheng%

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    [}lognq Ag~ife Qhm`g

    F}lw{ H~~ifedgeq [h}qini{heq~ [}gqg~q Q}ghqdgeq [l~qqg~F}hag 88Dhqj M%

    W~ief qjgJy{g}^qwail^lbqvh}g heaIeqg}egq vgm~iqg~ql `gh}e Nld{`gz Ewdmg}~%

    Qjg}g h}g >;~qwageq~%

    Dgh~w}g {}grilw~celv`gafg, ib hey, ieNld{`gz Ewdmg}~%

    ]gngirgqgnjel`lfyie~q}wnqile ieNld{`gz Ewdmg}~%

    Dgh~w}glwqnldghnjigrgdgeq ieqjg celv`gafglb Nld{`gz Ewdmg}~

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    ^njll`$Mh~ga Hnqile *^MH) ]g~gh}nj

    Qjg J^Qe[, grge qjlwfj h Egv Ri~ile^njll`, jh~ w~ga q}haiqileh` dgqjla~ ie qjgqghnjief `gh}eief {}lng~~%

    Dhey lb qjg qghnjg}~ w~ga qjg heqixwhqgadgqjla lb njh`c hea qh`c ie qjgi} ag`irg}y ql~qwageq~%

    Qjg ~qwageq~, le qjg lqjg} jhea, q}iga ql `gh}ie qji~ dheeg}, mwq bl} dhey lb qjgd iq jh~ {}lrge bwqi`g, }g~w`qief ie ai~dh` }g~w`q~ ie}g~{gnqirg ~wmognq h}gh~%

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    [}lngaw}g

    Ie q}yief ql h``grihqg qjg {}lm`gd lb `lvf}hag~, qjg }g~gh}njg} vi`` qhcg hnqile myw~ief qgnjel`lfy ie ji~ n`h~~}lld }gfw`h}`y%

    Qji~ qgnjel`lfy ierl`rg~ qjg

    $ w~g lb >; `h{ql{ nld{wqg}~ ie ji~ n`h~~}lld

    $ w~g lb qjg ieqg}hnqirg vgm~iqg~ le

    Nld{`gz$ w~g lb qjg nld{wqg} ~lbqvh}g {}lf}hd?Jy{g}^qwail%

    http://www.purplemath.com/modules/complex.htmhttp://www.purplemath.com/modules/complex.htm
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    Dl}g [}lngaw}g

    Qjg weiq lb ~qway bl} qjg {}lognq vi`` mgNld{`gz Ewdmg}~ % Qjg nlengeq}hqile vi`` mg le qjg bl``lvief?

    8% Agbieiqile Iageqibinhqile lb qjg nld{`gz ewdmg},

    S8 4 iT, }gha~ qjg ~xwh}g }llq lb egfhqirg 8 i~ i%

    =% ^id{`ibyief nld{`gz ewdmg}~%

    >% Haaiqile lb nld{`gz ewdmg}~%

    1% ^wmq}hnqile lb nld{`gz ewdmg}~%

    7% Dw`qi{`inhqile lb nld{`gz ewdmg}~%

    2% Airi~ile lb nld{`gz ewdmg}~%

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    ]g~w`q~

    Qjg }g~w`q~ hnjigrga vg}g gz{gnqga, h~ dl~qlb qjg ~qwageq~ {}gbl}dga ien}gaim`y vg`` leqjg {l~qqg~q h~ hfhie~q qjgi} {ll} {g}bl}dhenle qjg {}gqg~q%

    Qjg {ll} {g}bl}dheng le qjg {}gqg~q vh~`icg`y, h~ qji~ weiq Nld{`gz Ewdmg} vh~elq le qjg Dhqj H nw}}inw`wd *qjg {}g}gxwi~iqg bl} Dhqj M)%

    Qjg ~qwageq~ aia vg`` le qjg {l~qqg~q mgnhwlb qjg ieqg}hnqirg mgjhril} lb qjg vgm~iqg~ri~iqga%8

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    [}gqg~q ]g~w`q~^qwageq~ ^nl}g *')

    8 8;

    = >;

    > ;

    1 1;

    7 =;

    2 =;

    6 >;

    : ;

    9 8;

    8; 8;

    88 7;

    8= >;

    8> =;

    81 8;

    87 :;

    82 7;

    86 2;

    8: 2;

    89 ;

    =; ;

    =8 1;

    == =;

    => 1;

    =1 >;

    =7 8;

    =2 >;

    =6 =;

    =: 8;

    =9 ;

    >; 1;

    [l~qqg~q ]g~w`q~^qwageq~ ^nl}g *')

    8 :;

    = 6;

    > 7;

    1 :;

    7 6;

    2 6;

    6 :;

    : 7;

    9 :;

    8; 6;

    88 9;

    8= :;

    8> 9;

    81 1;

    87 8;;

    82 6;

    86 :;

    8: 6;

    89 9;

    =; 2;

    =8 :;

    == 6;

    => :;

    =1 9;

    =7 7;

    =2 :;

    =6 :;

    =: 6;

    =9 2;

    >; 8;;

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    [ ]GQG^

    ;

    8;

    =;

    >;

    1;

    7;

    2;

    6;

    :;

    9;

    8 = > 1 7 2 6 : 9 8 ; 88 8 = 8> 81 87 8 2 86 8: 89 =; =8 == => =1 =7 =2 =6 =: =9 >;

    ^qwageq~ *>

    ^ n l } g ~ * ' )

    D ghe 4 =7%26

    ^q%Agr% 4 =;%=:

    D ie% 4 ;

    D hz% 4 : ;

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    [ L ^ Q Q G ^

    ;

    =;

    1;

    2;

    :;

    8; ;

    8= ;

    8 = > 1 7 2 6 : 9 8; 88 8= 8> 81 87 82 86 8: 89 =; =8 == => =1 =7 =2 =6 =: =9 >;

    ^qwageq~ *>

    ^ n l } g ~ * ' )

    Dgh

    ^q%A

    Die%

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    Ai~nw~~ile *]g~w`q~)

    Qjg }g~w`q~ lmqhiega vg}g elq awg ql njhengh~ qjg ~qwageq~ {g}bl}dheng le mlqj qg~q~vg}g gz{gnqga%

    El}dh``y {l~qqg~q }g~w`q~ h}g mgqqg} qjhe {}gqg~q, h~ ~qwageq~ h}g gz{gnqga ql `gh}eh q}ghqdgeq {}il} ql alief qjg {l~qqg~q%

    Qjg~g }g~w`q~ h}g dgheiefbw`, h~ qjg q}ghqhadiei~qg}ga aw}ief qjg gzg}ni~g {`hyga h~ifeibinheq }l`g ie qjg ~qwageq~ `gh}eief mgjhril}%

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    Ai~nw~~ile *Mgjhril})

    Awg ql qjg ehqw}g lb qjg `g~~le~ $w~g lb jhea~ le qgnjel`lfy $ qjg ~qwageq~hqqgeaheng ql dhqjgdhqin~ n`h~~ id{}lrgaf}ghq`y%

    W~ief qgnjel`lfy, hea {h}qinw`h}`y qjgnld{wqg}, qjg ~qwageq~ geqjw~ih~d bl} qjg`g~~le~ f}gv, h~ {h}qini{hqile vh~ hq iq~ {gh

    Ai~}w{qile vh~ hq iq~ `idiq, h~ ~qwageq~ jhaqidg ql vh~qg mgnhw~g qjgy vg}g nle~qheq`yqjg {hqjvhy lb `gh}eief%

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    Nlen`w~ile~

    Dy {}gainqile~ vg}g dhqg}ih`i ga ie dygz{gnqhqile~% Qjg }g~w`q~ lb qjg qg~q~, {h}qinw`h}`y qjg {l~qqg~q, hea qjg mgjhril} lqjg ~qwageq~, vg}g lrg}vjg`dief%

    Dy `gh}eief gz{g}igeng h~ qjg qghnjg} vh~ h`lrg}vjg`dief% Qjg }hqg hq vjinj qjg ~qwageq~hnng{qga qji~ ~qy`g lb qghnjief vh~ hdh ief%Qjg hah{qhqile vh~ xwinc%

    Qjg ~qwageq~ `gh}ega qjhq qgnjel`lfy {`hy~ hieqgf}h` }l`g ie qjg `gh}eief lb dhqjgdhqin~,hea qjhq iq i~ ieqg}hnqirg ql qjg `gh}eg} elq owie qjg ~jl}q }we, mwq bl} qjg bwqw}g%

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    H{{geaizNLD[@GZ EWDMG] []GQG^Q

    8% Gz{}g~~ 9 ie ~id{`g~q bl}d%

    *8) > *>) >i

    *=) > *1) >i

    =%Vjhq i~ qjg ~wd lb = hea 8: ) =i7

    *=) 1i= *1) 2i

    >%^wmq}hnq qjg bl``lvief? 8=7 =; 4

    *8) 7i7 *>) >i7

    *=) =i7 *1) i7

    1% Dw`qi{`y hea ~id{`iby = * 2 # 8; )

    *8) 8= # =; *>) >=

    *=) =i> # =i7 *1) 8;i=

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    H{{geaiz

    NLD[@GZ EWDMG] []GQG^Q

    7% Airiag 1: my 8= *8) =i *>) i= \

    *=) =i *1) i=2%Gz{}g~~ga ie ~id{`g~q bl}d, i82 # i2 =i7 # i8> i~ gxwirh`geq ql

    *8) 8 *>)i

    *=) $8 *1) $i

    6%^id{`iby qjg bl``lvief? 8=i # =;i # *=7i)%

    *8) 6i= *>) 6i

    *=) 6i= *1) 6i

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    H{{geaizNLD[@GZ EWDMG] []GQG^Q

    :% ^wmq}hnq 1 # >i b}ld 8= :i%

    *8) : 7i *>) : 7i

    *=) : 88i *1) : # 88i

    9% Dw`qi{`y? *> # 7i)*> 7i)

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    8; % ^id{`iby 8= # 6i

    2 =i

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    1i =;

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    H{{geaiz@g~~le .8 Hid? Vjhq h}g nld{`gz ewdmg}~ hea qjgi}

    {}l{g}qig~< *= Ahy~)

    ^qwageq~ vi`` mg hm`g ql

    8% agbieg he idhfieh}y ewdmg} hea h nld{`gz ewdmg}%

    =% ~id{`iby {lvg}~ lb i%>% aibbg}geqihqg mgqvgge nld{`gz hea idhfieh}y ewdmg}~%

    1% {`lq {lieq~ le qjg nld{`gz ewdmg} {`heg%

    7% iageqiby h nld{`gz ewdmg} h~ h rgnql} xwheqiqy%

    2% nld{wqg qjg hm~l`wqg rh`wg lb h ewdmg}%

    V}iqief Gzg}ni~g? Qjg ji~ql}y lb idhfieh}y ewdmg}~ i~ dwnj `icg qjhlb qjg i}}hqileh` ewdmg}% W~g qjg }g~lw}ng~ lb qjg Ieqg}egq l} qj`im}h}y ql biea lwq hmlwq qjg gh}`y ai~nlrg}y lb idhfieh}y ewdmg}~Vjy al ylw qjiec qjhq qjgy vg}g nh``ga -idhfieh}y ewdmg}~

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    H{{geaiz@g~~le .= Hid? Jlv al vg haa hea ~wmq}hnq nld{`gz

    ewdmg}~< *= Ahy~)

    ^qwageq~ vi`` mg hm`g ql

    8% haa hea ~wmq}hnq nld{`gz ewdmg}~ h`fgm}hinh``y hea gz{}g~he~vg}~ ieh # mi bl}d%

    =% haa hea ~wmq}hnq nld{`gz ewdmg}~ f}h{jinh``y hea gz{}g~~he~vg}~ ieh # mi bl}d%

    >% biea qjg haaiqirg ierg}~g lb nld{`gz ewdmg}~%

    V}iqief Gzg}ni~g? Nld{`gz ewdmg}~ h}g h egv f}lw{ lb ewdmg}~ qjgy mgjhrg `icg rh}ihm`g~ l} }hainh`~ weag} mieh}y l{g}hqile~%Ag~n}img qjg~g ~idi`h}iqig~%

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    H{{geaiz@g~~le .> Hid? Jlv al vg dw`qi{`y nld{`gz ewdmg}~% gz{}g~~ qjg dw`qi{`inhqirg ierg}~g lb h nld{`gz ewdmg} ie ~qhbl}d%

    V}iqief Gzg}ni~g? Jlv al nleowfhqg {hi}~ jg`{ ql ~id{`iby b}hnqile~viqj nld{`gz ageldiehql}~<

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    H{{geaizNLD[@GZ EWDMG] [L^QQG^Q

    8% Gz{}g~~ 9 ie ~id{`g~q bl}d%

    *8) > *>) >i

    *=) > *1) >i

    =%Vjhq i~ qjg ~wd lb = hea 8: ) =i7

    *=) 1i= *1) 2i

    >%^wmq}hnq qjg bl``lvief? 8=7 =; 4

    *8) 7i7 *>) >i7

    *=) =i7 *1) i7

    1% Dw`qi{`y hea ~id{`iby = * 2 # 8; )

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    *=) =i> # =i7 *1) 8;i=

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    H{{geaiz

    NLD[@GZ EWDMG] [L^QQG^Q

    7% Airiag 1: my 8= *8) =i *>) i= \

    *=) =i *1) i=

    2%Gz{}g~~ga ie ~id{`g~q bl}d, i82 # i2 =i7 # i8> i~ gxwirh`geq ql

    *8) 8 *>)i

    *=) $8 *1) $i

    6%^id{`iby qjg bl``lvief? 8=i # =;i # *=7i)%*8) 6i= *>) 6i

    *=) 6i= *1) 6i

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    H{{geaizNLD[@GZ EWDMG] [L^QQG^Q

    :% ^wmq}hnq 1 # >i b}ld 8= :i%

    *8) : 7i *>) : 7i

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    9% Dw`qi{`y? *> # 7i)*> 7i)

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    H{{geaizNld{`gqile

    Ng}qibinhqgQji~ i~ ql ng}qiby qjhq

    Di`qle B}heni~

    jh~ nld{`gqga qjgJwdhe [h}qini{heq~ [}lqgnqile Gawnhqile bl} ]g~gh}njQghd~ le`ieg nlw}~g, ~{le~l}ga my qjg Ehqileh` Ie~qiqwqg~ lb Jgh`qj *EIJ), le

    ;9 81 =;;6%Qji~ nlw}~g ien`waga qjg bl``lvief?

    cgy ji~ql}inh` grgeq~ hea nw}}geq i~~wg~ qjhq id{hnq fwiag`ieg~ hea `gfi~`hqijwdhe {h}qini{heq {}lqgnqile ie }g~gh}nj% gqjinh` {}ieni{`g~ hea fwiag`ieg~ qjhq ~jlw`a h~~i~q ie }g~l`rief qjg gqjinh` i~~iejg}geq ie qjg nleawnq lb }g~gh}nj viqj jwdhe {h}qini{heq~% qjg w~g lb cgy gqjinh` {}ieni{`g~ hea bgag}h` }gfw`hqile~ ql {}lqgnq jwdhe {h}qini{heq~ hq rh}ilw~ ~qhfg~ ie qjg }g~gh}nj {}lng~~% h ag~n}i{qile lb fwiag`ieg~ bl} qjg {}lqgnqile lb ~{gnih` {l{w`hqile~ ie }g~gh}n h agbieiqile lb iebl}dga nle~geq hea nld{legeq~ egng~~h}y bl} h rh`ia nle~geq% h ag~n}i{qile lb qjg }l`g lb qjg I]M ie qjg }g~gh}nj {}lng~~% qjg }l`g~, }g~{le~imi`iqig~, hea ieqg}hnqile~ lb bgag}h` hfgenig~, ie~qiqwqile~}g~gh}njg}~ ie nleawnqief }g~gh}nj viqj jwdhe {h}qini{heq~%

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    H{{geaiz

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    QJG

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