Macro Lecture ch13 Open Economy Basics

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    Aznd Nfadamx Bkvhfv

    @r$ Ekplnrhdn Vk~nr

    Zrhdfhzgnv ai Mkfranfadamhfv

    NFA 2:;:

    ;

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    Aynryhns?

    H$ Pln Igasv ai Caa`v kd` Vnryhfnv kd` FkzhpkgHH$ Damhdkg kd` Rnkg N|flkdcn Rkpnv

    2

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    H$ Pln Igasv ai Caa`v' Vnryhfnv' kd` Fkzhpkg

    K$ Pln Igas ai Caa`v kd` Vnryhfnv?

    Dnp N|zarpv = ykg~n ai n|zarpv ykg~n ai hmzarpv

    kek pln prk`n bkgkdfn

    prk`n v~rzg~v? N\ 4 HM

    prk`n nihfhp? N\ 7 HM

    bkgkdfn` prk`n? N\ = HM

    ,bkgkdfn` prk`n hv DAP pln vkmn plhdc kv pln prk`n bkgkdfn+(

    Slnd xa~ lnkr plkp k fa~dprxv prk`n bkgkdfn lkv sarvndn`' hp

    mnkdv plkp plnrn hv gnvv ai k v~rzg~v ar marn ai k `nihfhp$

    - hmzarpv krn hdfrnkvhdc ar n|zarpv krn `nfrnkvhdc6

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    0

    Ikfparv plkp hdig~ndfn k fa~dprxv prk`n bkgkdfn?

    ;(zrhfnv ai caa`v mkd~ikfp~rn` kp lamn- hi lamn caa`v krn rngkphyngx n|zndvhyn' plnd k fa~dprx

    shgg hmzarp flnkznr caa`v

    2( n|flkdcn rkpnv- hi k fa~dprxv f~rrndfx hv vpradc kckhdvp aplnr f~rrndfhnv'

    plnd hp hv flnkz pa hmzarp slhgn hpv n|zarpv krn

    n|zndvhyn pa aplnr fa~dprhnv

    6( prk`n kcrnnmndpv- slnd k fa~dprx vhcdv k Irnn Prk`n Kcrnnmndp' bapl

    hpv n|zarpv kd` hmzarpv shgg ghengx hdfrnkvn

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    >

    0( prk`n bkrrhnrv

    - hi k fa~dprx hmzavnv pkrhiiv ad hmzarpv' plnd hmzarpv

    krn rn`~fn`- hi k fa~dprx v~bvh`hnv n|zarpv' plnd n|zarpv shgg rhvn

    >( plnb~vhdnvv fxfgn kp lamn ar kbrak`

    - hd kd n|zkdvhad kp lamn' fadv~mnr hdfamnv krn

    hdfrnkvhdc' hd cndnrkg plhv shgg hdfrnkvn hmzarpv

    - hd kd n|zkdvhad kbrak`' fadv~mnr hdfamnv ngvnslnrn

    krn hdfrnkvhdc va pln lamn fa~dprx n|zarpv marn

    Mavp nfadamhvpv `adp bnghnyn plkp prk`n `nihfhpv!v~rzg~vnv krn

    hdlnrndpgx caa` ar bk`$ Pln nfadamhf hmzkfp ai k v~rzg~v ar

    `nihfhp `nznd`v ad pln vznfhihf fhrf~mvpkdfnv v~rra~d`hdc hp$

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    9

    B$ Pln Igas ai Fkzhpkg?

    Dnp

    Iarnhcd = z~rflkvnv ai iarnhcd - z~rflkvnv ai amnvphf

    Hdynvpmndp kvvnpv bx amnvphfv kvvnpv bx iarnhcdnrv

    kek Dnp Fkzhpkg A~pigas

    n|?- ^V ihrm b~xv k ikfparx hd Mn|hfa

    ^V DIH rhvnv' Mn|$ DIH ikggv

    - Fkdk`hkd n|zarpnr hv zkh` hd xnd iar k vlhzmndp

    Fkd$ DIH rhvnv' Okz$ DIH ikggv

    - Zaghphfkg hdvpkbhghpx fk~vnv fkzhpkg pa gnkyn Yndn~ngk hd ikyar ai

    Brkhg

    Ynd$ DIH rhvnv' Brk$ DIH ikggv

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    3

    Ikfparv plkp hdig~ndfn DIH?

    ;( rnkg hdpnrnvp rkpnbnhdc zkh` ad iarnhcd kvvnpv yv `amnvphf kvvnpv

    - lhclnr hdpnrnvp rkpnv kp lamn shgg kpprkfp iarnhcd fkzhpkg

    - lhclnr hdpnrnvp rkpnv kbrak` shgg `hrnfp fkzhpkg plnrn

    2( plnznrfnhyn` nfadamhf rhvev ai lag`hdc kvvnpv hd ykrha~v dkphadv

    - pln rhvehnr pln dkphad' pln gnvv ghengx xa~ krn pa ennz kvvnpv

    6( caynrdmndp zaghfhnv- pk|nv' rnzkprhkpn hyh`nd`v' rnvprhfphadv ad iarnhcd hdynvpmndp

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    Las m~fl hv k V~bskx Fg~b cahdc pa favp xa~1

    Pln zrhfn hv 0'6::sad$

    Pln n|flkdcn rkpn hv ;^V@ znr 88;sad$

    06::s | ; 88;s

    = 0$60

    Hi hdvpnk` pln n|flkdcn rkpn skv ;^V@ znr 8>:sad

    06::s | ;

    8>:s= 0$>:

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    ;9

    V~zzavn plkp hd 2::8' nOZX!^V@ = ;2:$ Hd 2:;:' nOZX!^V@ = ;>:$

    - hdhphkggx' adn `aggkr fa~g` b~x ;2: xnd- das' adn `aggkr fkd b~x ;>: xnd

    - pln `aggkr lkv kzzrnfhkpn` kckhdvp pln xnd

    - hdhphkggx' hp paae ;2: xnd pa b~x adn `aggkr

    - das' hp pkenv ;>: xnd pa b~x adn `aggkr- pln xnd lkv `nzrnfhkpn` kckhdvp pln `aggkr

    ///Hi nK!B hdfrnkvnv' plnd f~rrndfx B hv kzzrnfhkphdc///

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    ;3

    Vkgb~rc' K~vprhk

    O~dn 2::3

    ; = :$3023:n~ra;n~ra | ; = ;$6>

    :$3023:

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    ;

    Hmzghfkphadv?

    - ZZZ hmzghnv plkp hd pln gadc r~d nr= ;$

    ; = nK!B | zrhfn gnyng hd B

    zrhfn gnyng hd K

    zrhfn gnyng hd K = nK!B

    zrhfn gnyng hd B

    - ZZZ hmzghnv plkp flkdcnv hd pln damhdkg n|flkdcn rkpn rnignfp

    flkdcnv hd pln zrhfn gnyng ,hdigkphad(

    - ZZZ hmzghnv plkp hi k fndprkg bkde zrhdpv paa m~fl madnx' plnmadnx gavnv ykg~n bapl hd pnrmv ai pln caa`v kd` vnryhfnv hp fkd

    b~x kd` KGVA hd pnrmv ai pln iarnhcd f~rrndfx hp fkd b~x$

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    n|? V~zzavn k b~rrhpa favpv 3 hd pln ^V kd` favpv 2:VIr hd

    Vshpnrgkd`$ n = ;$;9>3VIr !

    Hi ZZZ lag`v' slkp VLA^G@ pln n|flkdcn rkpn bn1

    nrVshvv!^V = nVshvv!^V | zrhfn gnyng hd ^V

    zrhfn gnyng hd Vs$

    ; = nVshvv!^V | 3 $

    2:VIr

    3 = nVshvv!^V2:VIr

    2$3; = nVshvv!^V

    ZZZ

    ZZZ

    ZZZ

    ZZZ

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    Pln hmzghn` ZZZ n|flkdcn rkpn hv 2$3;VIr!$

    Pln kfp~kg n|flkdcn rkpn hv ;$;9>3VIr !$

    Hp pkenv insnr VIr pa cnp adn `aggkr plkd hp vla~g`$

    Pln VIr hv aynrykg~n` ynrv~v pln `aggkr$

    Pln `aggkr hv ~d`nrykg~n` ynrv~v pln VIr$

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    20$Hp hv flnkznr pa b~x k Bhc Mkf hd R~vvhk plkd pln ^V$

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    6>

    Bhc Mkf Zrhfnv kfp~kg aynr!~d`nr

    gafkg zrhfn hd ZZZ ai n|flkdcn rkpn ykg~n`

    zrhfn ^V ^V znr V yv V

    ^V 6$>3 6$>3 $ $ $

    R~vvhk >8$:r~bgnv 2$>0 ;9$> 26$2 -28

    QQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQQ

    Pa fkgf~gkpn pln ZZZ rkpn?>8$: ! 6$>3 = ;9$>

    Plnarx pnggv ~v hp vla~g` pken ;9$> r~bgnv pa b~x adn ^V `aggkr$

    Kfp~kggx hp pkenv 26$2 r~bgnv pa b~x adn ^V `aggkr$

    Pln r~bgn hv snkenr plkd hp vla~g` bn$ Hp hv ~d`nrykg~n` ynrv~v pln ^V$

    ,;9$> 26$2( ! 26$2 | ;:: = - 2