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P1 . Nap Isao rownauie ptaseogeuy pneokoekecg'
pores paukty :
B (t, -2,1) , Pz (2,437 , Ps (4,11 ) p
2
¥¥÷%::S,.
Pa
x°
pianist 's! ftp.aol.it:3/tEl:3t.→
A B C
= - G i t 3I = f- 6, 0,3)
- G (x - t ) t 3 (z - 1) = O
-6×+371-3=0-P⑦ Pokaaiai
,ie jeielipteszoyzaa ITpnedodri
pros try aierchotki trojlgta o wgieryduydPi (Xi ,yiRi) ,
i- 12,3 ,to Iq
. rianauic
modeuyzapisaiwpost.ci:
\xx- Xp y - ye 2 -2,
x:'
a:3: foPTP?= (Xz - Xy , yz -ye, 22-27 )PTP,= (Xz -Xy , y, -y,Rs - 2
Pip= (Xz - Xy , yz -yr, 22-21 )PTP,= (Xz -Xy , y, -y,Rs -Zi )→ → →
Pixar, =) x. gig. %.
AK - try, -yea - ay
) IB-
→
= ily;:3:3:3. ) -El"- " " z.
+ I>
/ Xz - ×, ya - y?
×' - xrzs-z.ltorozaiuipcie Laplace ie
X, - X, yes -y,/ = WYEdean piercing ,¢ Wiersma
.
Shed Ifx- x, )tL3Cg -y,) tfk-2,7=0
Stedman 1×-4 y - ye e-z.Xz - Xi Ye
-
yr Rz-27×3- Xi Ys - y, z, -z,
1=0P3
. Napisai riwneaie Ineiparametryczneptaszcyduypnechoekeg.propanickypPe (1,41) , Pz C- 1,011) , B (5, 6,71 2
7I PTBz= f- 2, -1,0)PTP, = (4,5, 67 µF
3
m→= pipa x PTI,= Pa
- his Elitists't::#Hit.→
= - Git 12J?- GI = C- 6,12, -6)
in= C- 6,12, - G) MT = ( t, -2,1)
i. c-⇒-
Pe Cl, 1,1 )
Riananic normalise piaszcyug :1. (X- 1) - 2cg - 1) t (2-1)=0
1×-4+2=0-1-
I Riarauie paranetycne ? pipe f- 2, -1,0)RPT = (4,5, 6)
IT: Hey, z) - (1,1, 1) t tf- 2, -1,0) t SCS, 5,6)
x = 1 - 2 t t 4S
& - t.IE,t.se R
P4. Napisai riwnauiepeaszcrgeuy doing
'
w postai
parameter omg.
×= pts - t
& Istep
w postaeinormaheej Cogotnej)(Xcy, 2) = (1,2,3)t s (1, -1,2) tt (- 1,2, t)
⇒ I limit:#Et:*- 57
- If+ I = C- 5, -3,1)
NT = (- 5,
-3,1) Pe = (1,2, 3 )-
T : - 5 (x-t) - 3cg -2) tz - 3=0
I-5x-3ytzt8-OTP5.DKjahick parametric me i k ptaszocgeuyGX - 3g t Gkz -8=0 1
.
Oras Lux ty- 42+4=0 2
.
se riunolegie ?
MT= ( 4, -3,6k ) II = (2in , 1, -4)
stealfew =
-⇒ = ⇒ m= - Es
k = ¥ - 2 {Y I }PI
.
(egzaucin popracohocy 2017)i
Napisai riameuieparremetrycmepeeszoyuy ITriwnoleyg
. do pT. o ro.
wnauia :
2x-y t 42+7=0
i pnechodneoj purer puuht P= (3,2, -2)n→= (2, -1, 4)
Znajduieuy dwa donohue wine wehtory If itsprojtopealte do M→
. Nied to legdue
rig = (1,2 , o ) Fa = (O, 4,1)
T: Hey, z ) =P t t - JI + sit
vj = (1,2 , o ) II - (O, 4,1)P = ( 3,2, -2 )
X =3 t t
{I III 's tier .
Pt. Prost w postal laawgekiowg '
Xt 3g - 2+6=0{2x try +22 =o
zapisai w postoui paremetryczug- i keaoui.mg :
niece,s.- n , A
m→z = (2, 3,2 ) ¥5mini. I til:-# it:*.
= 9T- 45- 315--19,-4,-3)
Xt 3g - 2+6=0{2x try +22 = o
Nied y '=o {*If#If "2
{If {Et 12 +
- 3-2+6--0
4 x = - 12 ⇒ x=-3
P (- 3,0, 3) EL .
{2=3Rianamie f¥ push : Ecg
,-4,-3)
X = - 3+9 t§ : : ist ter .
Rianauie Kamuione frosty Xtg3- = If = I}-
PI. wierechotkiostroseupamajeuashepujeaugsoeqdne.PH
, 2, -17 , Q (41,2) , Rft, -1,3)i s (t, -1,2) . Oldicrgiwysokosi Agoostrostcepa opuszcrory 2 pullet S.
n÷÷i÷÷÷i÷:¥¥= it -531 I HEHE:L-
→
= 5i - loj?- 5T = (5, -1055) p (42, -17
-51×-1 ) - 10cg - 2) - 5/2+17=0b-X- log - 52+10=0
I. (1, -2,17X - 2g - 2+2=0 SCI, -1,2) .
11.1 - 2.C- e ) - 1.21-21he
#-2+4'
= Zr -ED
WEER NA ODLEGGOSE'
PUNKTO
OD PRO STET A
\ !÷: is:* .Po - ElAT5x BIT
BIT = tore talk to istuigd
Po = / BIT . d.I ←
tou
P - I IATBxt.ie/=lBTF/.d.I#AFxtf.ci/=t/o/u-/.d.E/stedJd=lABaIYJI