Scarica Formula di Ackermann e algebramente indeterminate - Prof. Consolini e più Prove d'esame in PDF di Sistemi MIMO solo su Docsity!
A =
[§^?^ I }/ ,^ B^ = [?^
- & (^) ) a) (^) verified che^ ca^ ,^ B) e- raggiumgibiue b) F^ :^ TCA+B^ F)^ = f-a (^) }
- ) Xp (a) =^ In^ B^ =^ In^ [?^ %)^
= In
[%^ " & ] a- ✗r G) =^ ✗a (a) + Icu (^) AM = Im [§^
Im
[?^ :&/^
= In
? & (^) ¥f=
= In
[%^ ' § (^) %) = (^0123) = (^) Xr (A^ , B) e-^ oeaggiumgi bile
& &^ &^ &
b) ✗ (^) (a) = A# + Bu (^) lo) = [&
- &)^ u^ lo)^ ,^ ulo)^ = (^) [ (^9) ] → ✗ (^) a) = [%] I
✗ (2) =^ A ✗ (a) + Bula] =
[É)^
[§
u (a)
, u (^) (a) = [%) →^ ✗^ (2) = [§] ✗(3) = A- ✗ G) +^ Balz) = [
- (^) [ ? ' &]u^ (a)^ , u(2)^ =^ [3)^
[&] ✗ =^ [✗^ a)^ ✗^121 ✗^ D=^ [§ § (^) & ) →^ ✗ " = Fai §^ %) f- = full ) (^) my o (^) ] ✗ " = [-9-38]×-1 = [-3^-9.3]
b- = Bit = Bulo ) =
[%) A- = A +^ BE= [§^?^
(&^
- § )^ f-^ a 0 a 3 -3 -3^ ]^ = [§^ &^ I § /
f-
a 0 a
4 9 a
E- (^) [b-^ A- 5 A- (^25) ] = & F) = ✗ (^) ① d (^) (2) =^ tip =^ 73+322+37+ Formula di Ackermann :^ f--^ - [¥K ' Al A-) =^ - (att't^39 A- '
q
= [a o (^) o] (^) , 9 A- = f- 3 0 a^ ] (^) , q A-^ 2=[932-2] (^) , a A-^ 3=[-98-299] f=
- ( [-48-299]+[393-6] + (^) [ 9 0 3) + (^) [a (^00) ]) = = - [-17 (^9) 8) = [ 17 - a - (^8) ] F--^ f-^ + (^) ñf = [-1-3-3] +^ [I (^) ] -47 -^ a^ - 83=[-5.8-1]+17? (^) if :3] v10) = [ 16 - a - 7 20 - a - 11 ]
:÷¥ :[: :-# (^) it: :X::^ : (^) : ::] :L: (^) :÷H÷÷÷t -3 0
= ① 6 -^ l^
- 8 a a a 2+9 8 That (^) Br.^ =^ det^ GI^
- G-+ (^) BF) )
= act
[¥¥y?,)
= (2+3).^ act^ [ a- (^) it ' a ? , ]
- act (^) [=L? (^) ; ' ] = = @ + (^) 3)((att ) (d-^ 1)^
- (161-4 (att (^) ) ) = = @+^ 3)^ (22+7)
- 16 - a 7 -4 = 73+72+322+29 (^) -16 - and - 4 = = (^) 23+322+37 (^) t a = (2+1) > ① ② [
0 9 b A- = g f^ Ie^ g o o^ ab^ f) , C =^ [8 %^ 84] ✗No al unaware die, be IR 0 a 0 9
✗No lol = were
, ✗no^ (a)^
= (^) her (^) [Ea]= woe μ ? I f)
0 9 @ q
SEO ✗no (a) =^ Her^ (
0 9 0 a
- a (^) o o a ✗no (2) =^ ✗no (a) n woe^ MA^ =^ her^ ( (^0) a 0
n wer^ [o^ a^ b^ a^ ] =
0 9 O^ O
O (^9 0 )
Worf ! (^)?!! / fe^ ✗no^ (2)^ =^
✗no (a) = ✗No
0 9 b (^9)
✗no (3) =^ ✗no (2) n wer MA --^ her [ (^8) & %
n her
[00-20] =Xno^ (2)^
.^ - ✗no
o o a 0
✗no - - wer
[
° ^ ° °
]
- (^) In (F) O (^) O (^) O (^9)
a 0 a
d- olive Xr= 2
, a^
= dive ✗no = 1 , Xrt Xno=Iw
( (^) § § § } q 9 ✗ s =^ olim (^) (Xen ✗No (^) )= (^) Mtp - Olive (^) ( Xrtxno ) = (^) 2+9-2=
Ta -^ -
FF} ,^ Ta=[%g} ,^ Tamara^ ,^ 1-3=1%8 &/
F- (^) [Tatts] :^ :^ : =/ & (^) ; ; g)^ → i' =[§É , of (^) %)
-0 2 -^9 9 -0^9 O^ O^
: (^) : : :/ A^ - t =
AT-^ T
' ( 8
^
a → ¥^11 :^ :^ :^ :H:^ :^ :^ :X:^ :^ :^ : ARN (^) ARI NO
t÷_j
=^ s
as / /
Niko
ZEN STRUU-URAUB.ro D= , D= i' (^) B=t- ' [¥^ ?;) =¥F%u STRULTURAU É = [Ciao (^) / 0 / (^) Can ,o /^ $] Greco r- s s (^) g. s ' [0^ ^^ 00]^ T=Éi§☒ ] ZERO STRUCT ORTHO b) HIS)^ =^ Ciao^ CSI^
Baco =
= a.
§
⑨ A __ 1=4 8) , B=[ (^) f) (^) , D= [ (^88) ] , R=s Determinate (^) befge do contralto clue mini^ mizzi^ Tcu) Egeuezione Oli^ Riccioli^ i ATPTPATQ
- PBRBTP -_ 0 ,^ F-^ [I^ be]^ ,^ Pso^ →^ F. (^8) ee - b>^ so pA=[be^ :B^ 8) (^) ,^ PB^
[ E) [ b - e c-^ b ☐ 1+[1581+178]^
[ II.^ a- (^) Cab]=o
[
a tab^ - za
%)
ol ab
c- b ab^ b
' }
[
41-26 -^ za^
c- b - ab (^) a- b {
41-2 b^
c- b^ -^ ab^ =D^ ②
g-
62=0 (^) ③ ③ b^
? 4 → b=±z
be (^) -2 (^) ¢-14 - za -^ oleo^ → of (^) -12 @ =D → (^) • Cat
=D
I \
e- 0 e- 1b ☒^ a^ -14^ -^ za^ -^ é^ .-0^ NON^ NON www.rsuioa-cu?i-in-rsuu#oZtze- 8=0 (^) (e-2) (0+4)= la#
\
@ =^ -4 NOW^ ACCETTA BLUE 0=2 c- (^) 2-4=0 → (^) ☒ b- 2 p=[3%1>0 ①
f-
= - pi
' BTP = [-2 - 2] ,
out =^ f-
☒ ✗ (f) = [-2-2] ✗^ (t^ )
