examen de matemática zapandí 01-2016

7/25/2019 Examen de Matemtica Zapand 01-2016

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Kxcdko `k Dctkdtnlc, Oavkoa ca (Xcpco`)

lao \aiulnaocrna laovalctarnc :3 2:372:37

Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 3

\KIKLLNO

3) Laosn`krk ias snmunkotks odkras8

Luiks `k kiias larrkspao`ko c odkras lao kxpcosno `klndci nognontc, oa

pkrn`nlc1

c) \aia ki N

b) \aia ki NNN

l) Ki N y ki NN

`) Ki NN y ki NNN

2) Ki odkra < 33

ko oatclno `klndci ks cpraxndc`cdkotk

c) ;

l) 32,::

`)


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3/31



Inl. Dcrla Cotaona Lubniia Durrcy Zcmk ,60 ld

l) 32,67 ld

`) 3>,=: ld

C @

B

;6a

L2) Lui ks ki rkc ictkrci k uo prnsdc rklta `k bcsk luc`rc`c, sn ic dk`n c`k lc`c ic`a `k ic bcsk ks 30 ld y ic dk`n`c `k ic citurc `ki prnsdc ks37ld1

c) 220 ld2

b) 006 ld2

l) 6>7 ld2

`) 3


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17/31



Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 3=


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19/31



Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 3>

3

x xx

`)2

2

23 < 2

> 3

x x

x

N. Ki lalnkotk ks .

NN. Ki rksn`ua ks :.


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 2:

) Ki rksuitc`a `k rclnaocinzcr ic kxprksno >: :::

`) < 7


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 2,0 /a

v d s , kotaolks, Luota tnkdpa tcr`c ic pkiatc ko lckr ci

sukia1

c) < s

b) 7 s

l) 20,; s

`) ,0 /a

v d s , kotaolks, Lui ks ic citurc dxndc quk cilcozc ic

pkiatc1

c)


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07) \n ic pkiatc lck ci sukia c ias 3: s, kotaolks, Lui guk ic vkialn`c` nonlncilao quk Zk`ra icoz ic pkiatc1

c) 0,>: d/s

b) >,;3 d/s

l) >,6: d/s

`) 0>,:: d/s

0=) Laosn`krk ics snmunkotks prapasnlnaoks8

Luiks `k kiics sao vkr`c`krcs1

c) Cdbcs

b) Onomuoc

l) \aia ic N

`) \aia ic NN

N. Ki mrasar `k ics idnocs `k dc`krc ko uo tciikr,larrkspao`k c uoc vcrncbik lucotntctnvc `nslrktc.

NN. Ki rkc `k lc`c uoc `k ics snktk pravnolncs kLastc Rnlc, larrkspao`k c uoc vcrncbiklucotntctnvc laotnouc.


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 2;

Laosn`krk ki snmunkotk laotkxta pcrc rkspao`kr ics prkmuotcs 06 y 0>8

06) [o khkdpia `k vcrncbik lucotntctnvc `nslrktc larrkspao`k c

c) Ic kstcturc

b) Ics kogkrdk`c`ks

l) Ic csnmocturc prkgkrn`c

`) Ic lcotn`c` `k fkrdcoas

Ki lukstnaocrna

Ic pragksarc `k dctkdtnlcs `k uo laikmna pn`k c sus kstu`ncotksladpiktcr ki snmunkotk lukstnaocrna pcrc kicbarcr uo kxpk`nkotk parlc`c kstu`ncotk8

Lukstnaocrna No`nvnùci

Ladpiktk ki lukstnaocrna ko gardc no`nvnùci. Ic nogardclno ks

laogn`kolnci y skr pcrtk `ki kxpk`nkotk `k lc`c uoa `k ustk`ks.Oadbrk ladpikta

@nrkllno `ki famcr

K`c` (cas ludpinàs)Odkras tkikgonlas(lcsc y lkiuicr)

Gklfc `k Oclndnkota Odkra `k lùic8Lao quno vnvk1 Zcp ( ) Dcd ( ) Cbukia (c) Atras ( )Lcotn`c` `k fkrdcoas Csnmocturc prkgkrn`cKstcturc Dcsc (pksa)Kogkrdk`c`ksLuiks1


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0>) [o khkdpia `k vcrncbik lucotntctnvc laotnouc ks ic

c) Dcsc

b) Gklfc `k oclndnkota

l) K`c` ko cas ludpinàs

`) Lcotn`c` `k pkrsaocs lao ics quk vnvk

;:) Laosn`krk ics snmunkotks sntuclnaoks8

Luiks `k kiics larrkspao`ko c kvkotas pcrc ias luiks su prabcbnin`cònlcdkotk puk`k skr kstndc`c dk`ncotk ki kdpika `k ic grklukolncrkictnvc (prabcbnin`c` grklukolnci)1

c) Cdbcs

b) Onomuoc

l) \aia ic N

`) \aia ic NN

N. [o kstu`ncotk oklksntc ladprcr uo luc`kroa `k 3:: fahcs,(skmo sk no`nlc ko ic partc`c `ki luc`kroa) y `kskc laoalkric prabcbnin`c` `k quk ki luc`kroa quk ladprk tkomc ds `k3:: fahcs.

NN. [o mrupa kst laogardcà par


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 2=

Laosn`krk ki snmunkotk laotkxta y rkspao`c ics prkmuotcs ;3, ;2 ^ ; :62 06:: Lcrtcma 0>: >:< 066 7=3 23>6


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;2) @k ic pabiclno tatci lao vnvnko`c no`nvn`uci, Lui ks ic pravnolnc qukpaskk ic dkoar grklukolnc rkictnvc1

c) Indo

b) Cichukic

l) Fkrk`nc

`) Mucoclcstk

;


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk 2>

Laosn`krk ki snmunkotk laotkxta y rkspao`c ics prkmuotcs ;0 y ;;8

;0) Lui ks ic prabcbnin`c` grklukolnci `k quk scimc uo ;1

c) :,3: %

b) :,3= %

l) :, x3: x

O8 ki icozcdnkota


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Inl. Dcrla Cotaona Lubniia Durrcy Zcmk


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\AI[LNAOCRNA

Ntkd Licvk Ntkd Licvk Ntkd Licvk Ntkd Licvk

3 B 37 C

examen de matemática zapandí 01-2016

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