- Stahuj zápisky z přednášek a ostatní studijní materiály
- Zapisuj si jen kvalitní vyučující (obsáhlá databáze referencí)
- Nastav si své předměty a buď stále v obraze
- Zapoj se svojí aktivitou do soutěže o ceny
- Založ si svůj profil, aby tě tví spolužáci mohli najít
- Najdi své přátele podle místa kde bydlíš nebo školy kterou studuješ
- Diskutuj ve skupinách o tématech, které tě zajímají
Studijní materiály
Hromadně přidat materiály
Nejistoty v měření 2
A3B02FY1 - Fyzika 1 pro KyR
Hodnocení materiálu:
Vyučující: doc.Dr.Ing. Michal Bednařík
Popisek: Volný článek časopisu Automa
Zjednodušená ukázka:
Stáhnout celý tento materiálFG20G69G6EG74G65G72G76G61G6CG75G20G61G20G75G72GE8GEDG20G73G65G20G6AG65G68G6F
G61G70G72G6FG78G69G6DG61G63G65G3B
G6E G73G74G61G6EG64G61G72G64G6EGEDG20G6EG65G6AG69G73G74G6FG74G61G20G20G75
G42
G28G7A
G69
G29G20G73G65G20G76G79G70G6FGE8GEDG74GE1G20G7AG65
G76G7AG74G61G68G75
G6B
G7A
G7AG75
G6A
G6A
max
=G29G28
G42
G28G37G29
G6BG64G65G20G6BG20G6AG65G20G68G6FG64G6EG6FG74G61G20G70GF8GEDG73G6CG75G9AG6EGE1G20G6BG65G20G7AG76G6FG6CG65G6EGE9
G61G70G72G6FG78G69G6DG61G63G69G20G72G6FG7AG64GECG6CG65G6EGEDG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G69
G70G6FG64G6CG65G20G6FG62G72G2EG20G32G2CG20G6BG74G65G72GFDG20G74G61G6BGE9G20G63G65G6CG6FG75G20G73G69G74G75G61G63G69G20G70G6FG75G2D
G9EG69G74GEDG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G6EGEDG63G68G20G6DG6FG64G65G6CGF9G20G70G6FG75G9EGEDG2D
G76G61G6EGFDG63G68G20G70G72G6FG20G73G74G61G6EG6FG76G65G6EGEDG20G6EG65G6AG69G73G74G6FG74G20G70G6FG64G6CG65G20G70GF8GEDG2D
G73G6CG75G9AG6EGE9G68G6FG20G7AGE1G6BG6FG6EG61G20G72G6FG7AG64GECG6CG65G6EGEDG20G70GF8G65G68G6CG65G64G6EGECG20G70GF8G69G2D
G62G6CG69G9EG75G6AG65G2E
G41G70G72G6FG78G69G6DG61G63G65G20G6EG6FG72G6DGE1G6CG6EGEDG6DG20G72G6FG7AG64GECG6CG65G6EGEDG6DG20G73G65
G70G6FG75G9EG69G6AG65G20G74G65G68G64G79G2CG20G6DG6FG68G6FG75G2DG6CG69G20G73G65G20GE8G61G73G74GECG6AG69G20G76G79G73G6BG79G74G6FG2D
G76G61G74G20G6DG61G6CGE9G20G6FG64G63G68G79G6CG6BG79G20G6FG64G20G6AG6DG65G6EG6FG76G69G74GE9G20G68G6FG64G6EG6FG74G79G2CG20G7AG61G2D
G74GEDG6DG63G6FG20G73G20G72G6FG73G74G6FG75G63GEDG20G76G65G6CG69G6BG6FG73G74GEDG20G6FG64G63G68G79G6CG65G6BG20G70G72G61G76G64GECG2D
G70G6FG64G6FG62G6EG6FG73G74G20G6AG65G6AG69G63G68G20G76GFDG73G6BG79G74G75G20G6BG6CG65G73GE1G20G28G6EG61G70GF8G2EG20G6AG65G2DG6CG69
G7AG64G72G6FG6AG65G6DG20G6EG65G6AG69G73G74G6FG74G79G20G6DGECGF8G69G63GEDG20G70GF8GEDG73G74G72G6FG6AG20G6FG64G20G73G70G6FG6CG65G68G6CG69G2D
G76GE9G68G6FG20G76GFDG72G6FG62G63G65G2CG20G75G20G6EGECG68G6FG9EG20G6CG7AG65G20G70GF8G65G64G70G6FG6BG6CGE1G64G61G74G2CG20G9EG65
G76GECG74G9AG69G6EG61G20G70GF8GEDG73G74G72G6FG6AGF9G20G62G75G64G65G20G7AG64G72G6FG6AG65G6DG20G70G6FG75G7AG65G20G6DG61G6CGFDG63G68
G63G68G79G62G29G2E
G52G6FG76G6EG6FG6DGECG72G6EGE9G20G72G6FG7AG64GECG6CG65G6EGEDG20G73G65G20G70G6FG75G9EG69G6AG65G20G76G20G70GF8GEDG70G61G2D
G64G65G63G68G2CG20G6BG64G79G20G6AG65G20G73G74G65G6AG6EGE1G20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G20G76GFDG73G6BG79G74G75
G6BG74G65G72GE9G6BG6FG6CG69G76G20G6FG64G63G68G79G6CG6BG79G20G76G20G63G65G6CGE9G6DG20G64G61G6EGE9G6DG20G69G6EG74G65G72G76G61G2D
G6CG75G20±G7A
G6AG6DG61G78
G2EG20G54G61G74G6FG20G61G70G72G6FG78G69G6DG61G63G65G20G73G65G20G76G20G62GECG9EG6EGE9G20G70G72G61G78G69
G76G79G75G9EGEDG76GE1G20G6EG65G6AGE8G61G73G74GECG6AG69G2EG20G50GF8G65G64G65G76G9AGEDG6DG20G70G72G6FG74G6FG2CG20G9EG65G20G76GECG74G2D
G9AG69G6EG6FG75G20G6EG65G6AG73G6FG75G20G6BGA0G64G69G73G70G6FG7AG69G63G69G20G64G6FG73G74G61G74G65GE8G6EGE9G20G70G6FG7AG6EG61G74G2D
G6BG79G20G6FG20G72G6FG7AG64GECG6CG65G6EGEDG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G69G20G76GFDG73G6BG79G74G75G20G6FG64G2D
G63G68G79G6CG65G6BG2CG20G61G20G74G75G64GEDG9EG20G6EG65G6EGEDG20G64GF9G76G6FG64G20G64GE1G76G61G74G20G6EGECG6BG74G65G72GFDG6D
G6FG64G63G68G79G6CG6BGE1G6DG20G70GF8G65G64G6EG6FG73G74G20G74GEDG6DG2CG20G9EG65G20G73G65G20G70G6FG75G9EG69G6AG65G20G6AG69G6EGFD
G74G79G70G20G72G6FG7AG64GECG6CG65G6EGEDG2E
G54G72G6FG6AGFAG68G65G6CG6EGEDG6BG6FG76GE9G20G72G6FG7AG64GECG6CG65G6EGEDG20G73G65G20G70G6FG75G9EGEDG76GE1G20G6BG20G6DG6FG2D
G64G65G6CG6FG76GE1G6EGEDG20G73G69G74G75G61G63G65G20G76G20G70GF8GEDG70G61G64G65G63G68G20G76G65G6CG6DG69G20G70G6FG64G6FG62G2D
G6EGFDG63G68G20G6EG6FG72G6DGE1G6CG6EGEDG6DG75G20G72G6FG7AG64GECG6CG65G6EGEDG2E
G42G69G6DG6FG64GE1G6CG6EGEDG6DG20G72G6FG7AG64GECG6CG65G6EGEDG6DG20G73G65G20G61G70G72G6FG78G69G6DG75G6AG65G20G70G72GF9G2D
G62GECG68G20G6EG65G6AG69G73G74G6FG74G20G6EG61G70GF8G2EG20G75G20G74GECG63G68G20G6DGECGF8G69G63GEDG63G68G20G70GF8GEDG73G74G72G6FG6AGF9G2C
G6BG74G65G72GE9G20G76GFDG72G6FG62G63G65G20G72G6FG7AG64GECG6CG75G6AG65G20G64G6FG20G6AG69G73G74GFDG63G68G20G74GF8GEDG64G20G70GF8G65G73G2D
G6EG6FG73G74G69G2CG20G61G20G74G65G64G79G20G75G20G6EGECG6BG74G65G72GE9G20G73G74GF8G65G64G6EGEDG20G74GF8GEDG64G79G20G73G65G20G6EG65G6DG6FG2D
G68G6FG75G20G76G79G73G6BG79G74G6FG76G61G74G20G70GF8GEDG73G74G72G6FG6AG65G20G61G6EG69G20G73G20G6DG61G6CGFDG6DG69G20G63G68G79G62G61G2D
G6DG69G20G28G74G79G20G62G75G64G6FG75G20G7AG61GF8G61G7AG65G6EG79G20G64G6FG20G70GF8G65G64G63G68GE1G7AG65G6AGEDG63GEDG20G96G20G70GF8G65G73G2D
G6EGECG6AG9AGEDG20G74GF8GEDG64G79G29G2CG20G61G6EG69G20G73G20G76G65G6CG6BGFDG6DG69G20G63G68G79G62G61G6DG69G20G28G74G79G20G62G75G64G6FG75
G6EG61G6FG70G61G6BG20G76G20G6EGE1G73G6CG65G64G75G6AGEDG63GEDG20G96G20G6DGE9G6EGECG20G70GF8G65G73G6EGE9G20G74GF8GEDG64GECG29G2E
G32G2EG32G2EG35G20G50G6FG75G9EG69G74GEDG20GE8GEDG73G6CG69G63G6FG76GE9G68G6FG20G6DGECGF8G69G63GEDG68G6FG20G70GF8GEDG73G74G72G6FG6AG65
G50GF8G69G20G70G6FG75G9EG69G74GEDG20GE8GEDG73G6CG69G63G6FG76GE9G68G6FG20G6DGECGF8G69G63GEDG68G6FG20G70GF8GEDG73G74G72G6FG6AG65
G6AG65G20G6AG65G64G6EGEDG6DG20G7AG65G20G7AG64G72G6FG6AGF9G20G6EG65G6AG69G73G74G6FG74G79G20G72G6FG7AG6CG69G9AG69G74G65G6CG6EG6FG73G74G20G70G6FG2D
G73G6CG65G64G6EGEDG20G70G6CG61G74G6EGE9G20GE8GEDG73G6CG69G63G65G2EG20G50GF8G65G73G20G6EG65G6DGECG6EG6EG6FG73G74G20GFAG64G61G6AG65G20G70GF8G69
G6FG70G61G6BG6FG76G61G6EGE9G6DG20G6DGECGF8G65G6EGEDG20G6EG65G6EGEDG20G76G20G74G6FG6DG74G6FG20G70GF8GEDG70G61G64GECG20G6EG69G2D
G6BG64G79G20G6EG65G6AG69G73G74G6FG74G61G20G6EG75G6CG6FG76GE1G2EG20G50GF8G69G20G6AG65G6AGEDG6DG20G6FG64G68G61G64G75G20G73G65G20G70G6FG75G2D
G9EG69G6AG65G20G6DG6FG64G65G6CG20G72G6FG76G6EG6FG6DGECG72G6EGE9G68G6FG20G72G6FG7AG64GECG6CG65G6EGEDG20G70G72G61G76G64GECG70G6FG2D
G64G6FG62G6EG6FG73G74G69G20G76G20G69G6EG74G65G72G76G61G6CG75G2CG20G6BG74G65G72GFDG20G6AG65G20G76G79G6DG65G7AG65G6EG20G72G6FG7AG6CG69G2D
G9AG6FG76G61G63GEDG20G73G63G68G6FG70G6EG6FG73G74GED δ G28G7A
G6A
G29G20G64G61G6EGE9G68G6FG20G70GF8GEDG73G74G72G6FG6AG65G2CG20G61G20G70G6CG61G74GED
G29G28G32G39G30
G33G32
G29G28
G29G28
G42 G6A
G6A
G6A
G7AG2C
G7A
G7AG75 δ
δ
== G28G38G29
G55G6BG61G7AG75G6AG65G2DG6CG69G20G6EG61G70GF8G2EG20GE8GEDG73G6CG69G63G6FG76GFDG20G76G6FG6CG74G6DG65G74G72G20G6FG70G61G6BG6FG76G61G2D
G6EGECG20G31G32G2CG31G34G20G56G20G61G20G70GF8G69G74G6FG6DG20G6AG65G20G64G65G66G69G6EG6FG76GE1G6EG6FG20G72G6FG7AG6CG69G9AG65G6EGEDG20G31G30GA0G6DG56
G69G20G70GF8G65G73G6EG6FG73G74G20G31G30G20G6DG56G2CG20G6CG7AG65G20G70GF8G65G64G70G6FG6BG6CGE1G64G61G74G2CG20G9EG65G20δ G28G7A
G6A
G29G20G3D
G3DGA0G30G2CG30G31G20G56G20G61G20G6EG65G6AG69G73G74G6FG74G61G20G75
G42
G28G7A
G6A
G29G20G3DG20G30G2CG30G30G33GA0G56G2EG20G44G6FGE8G74G65G2DG6CG69G20G73G65
G61G6CG65G20G75G9EG69G76G61G74G65G6CG20G76G20G74G65G63G68G6EG69G63G6BGFDG63G68G20G70G6FG64G6DGEDG6EG6BGE1G63G68G20G70G6FG64G6FG62G2D
G6EGE9G68G6FG20G76G6FG6CG74G6DG65G74G72G75G2CG20G9EG65G20G70G72G6FG20G70G6FG75G9EG69G74GFDG20G6DGECGF8G69G63GEDG20G72G6FG7AG73G61G68G20G32G30G20G56
G70G6CG61G74GEDG20G70GF8G69G20G72G6FG7AG6CG69G9AG65G6EGEDG20G31G30GA0G6DG56G20G28G68G6FG64G6EG6FG74G61G20G6AG65G64G6EG6FG68G6FG20G64G69G67G69G2D
G74G75G29G20G70GF8G65G73G6EG6FG73G74G20G30G2CG33G20G25G20G6EG61G6DGECGF8G65G6EGE9G20G68G6FG64G6EG6FG74G79G20G2BG20G31G20G64G69G67G69G74G2C
G70G61G6BG20δ€G28G7A
G6A
G29G20G3DG20G28G30G2CG30G33G36G20G2BG20G30G2CG30G31G29G20G56G20G3DG20G30G2CG30G34G36G20G56
-
f
( )
-+
+z
z
-a +a
-b +b
z∆
∆
ss
∆
-
f
( )
-+
+z
z
-a
a1
+a
z∆
∆
ss
∆
-
f
( )
-+
+z
z
-a +a
-b +b
z∆
∆
s s
∆
a
+1
b
trojuhelníkové (Simpsonovo)
normální (Gaussovo)
lichoběžníkové
Rozdělení z
max
k
3
2
6
2,4 5
2,3 2
2,19
2,04
a
b
a
a
a
a
3
2
3
2
=
=
=
b
b
b
při
při
při
a
a
a
-
f
( )
-+
+z
z
-a
a1
+a
z∆
∆
ss
∆
-
f
( )
-+
+z
z
-a
a
2
1
+a
z∆
∆
ss
∆
-
f
( )
-+
+z
z
-a
e
e
2
1
lim
+a
z∆
∆
ss
∆
bimodální (Diracovo)
bimodální (trojúhelníkové)
rovnoměrné - pravoúhlé
1
2
3
1,41
1,73
a
a
a
z
max
kRozdělení
G4FG62G72G2EG20G32G2E G52G6FG7AG64GECG6CG65G6EGEDG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G69G20G61G20G6BG6FG65G66G69G63G69G65G6EG74G79G20G6B
G41G55G54G4FG4DG41G28G32G30G30G31G29G20GE8GEDG73G6CG6FG31G30G35G34
G41
G4DGCCGD8G49G43GCDG20G54G45G43G48G4EG49G4BG41
G61GA0G70GF8GEDG73G6CG75G9AG6EGE1G20G73G6CG6FG9EG6BG61G20G6EG65G6AG69G73G74G6FG74G79G20G74G79G70G75G20G42G20G62G75G64G65G20G75
G42
G28G7A
G6A
G29G20G3D
G30G2CG30G31G33G20G56G2CG20G63G6FG9EG20G6AG65G20G20G61G73G69G20G34G2CG35G20G6BG72GE1G74G20G76GECG74G9AGEDG20G6EG65G6AG69G73G74G6FG74G61G20G6EG65G9E
G76GA0G70GF8G65G64G63G68G6FG7AGEDG6DG20G70GF8GEDG70G61G64GECG2E
G32G2EG32G2EG36G20G20G50G6FG75G9EG69G74GEDG20G61G6EG61G6CG6FG67G6FG76GE9G68G6FG20G70GF8GEDG73G74G72G6FG6AG65G20G73G65G20G73G74G75G70G6EG69G63GED
G50GF8G69G20G70G6FG75G9EG69G74GEDG20G61G6EG61G6CG6FG67G6FG76GE9G68G6FG20G6DGECGF8G69G63GEDG68G6FG20G70GF8GEDG73G74G72G6FG6AG65
G6AG65G20G73G63G68G6FG70G6EG6FG73G74G20G6FG64G65GE8GEDG74GE1G6EGEDG20GE8G61G73G74G6FG20G64GE1G6EG61G20G68G6FG64G6EG6FG74G6FG75G20G64GEDG6CG2D
G6BG75G20G73G74G75G70G6EG69G63G65G20δ G28G7AG29G2EG20G50G6FG74G6FG6DG20G73G65G20G73G74G61G6EG64G61G72G64G6EGEDG20G6EG65G6AG69G73G74G6FG2D
G74G61G20G7AG70GF9G73G6FG62G65G6EGE1G20GE8G74G65G6EGEDG6DG20G6EG61G6DGECGF8G65G6EGE9G20G68G6FG64G6EG6FG74G79G20G75G72GE8GED
G70G6FG64G6CG65G20G76G7AG74G61G68G75G20G28G38G29G2E
G55G20G6EGECG6BG74G65G72GFDG63G68G20G61G6EG61G6CG6FG67G6FG76GFDG63G68G20G6DGECGF8G69G63GEDG63G68G20G70GF8GEDG73G74G72G6FG2D
G6AGF9G20G6AG73G6FG75G20G76G65G6CG69G6BG6FG73G74G69G20G69G6EG74G65G72G76G61G6CG75G20G73G6CG6FG75G9EGEDG63GEDG68G6FG20G6AG61G6BG6F
G70GF8G65G64G70G6FG6BG6CGE1G64G61G6EGFDG20G7AG64G72G6FG6AG20G6EG65G6AG69G73G74G6FG74G79G20G75G72GE8G65G6EG79G20G76G65G20G76G7AG74G61G2D
G68G75G20G6BG20G64GEDG6CG6BG75G20G73G74G75G70G6EG69G63G65G20G6EG6FG72G6DG6FG75G20G6EG65G62G6FG20G6AG69G6EGFDG6DG20G64G6FG2D
G70G6FG72G75GE8G75G6AGEDG63GEDG6DG20G70GF8G65G64G70G69G73G65G6DG2EG20G4FG62G65G63G6EGECG20G73G65G20G70GF8G69G20G6EGE1G76G72G2D
G68G75G20G61G6EG61G6CG6FG67G6FG76GE9G20G73G74G75G70G6EG69G63G65G20G70GF8G65G64G70G6FG6BG6CGE1G64GE1G2CG20G76G65G20G76G7AG74G61G2D
G68G75G20G6BG20G72G6FG7AG6CG69G9AG6FG76G61G63GEDG20G73G63G68G6FG70G6EG6FG73G74G69G20G6CG69G64G73G6BGE9G68G6FG20G6FG6BG61G2CG20G9EG65
G74G7AG76G2EG20G73G74GF8G65G64G6EGEDG20G73G74G75G70G6EG69G63G65G20G6DGE1G20G64GEDG6CG65G6BG20G64G6CG6FG75G68GFDG20G61G73G69G20G31GA0G6DG6D
G61G20G70GF8G65G73G6EG6FG73G74G20GE8G74G65G6EGEDG20G70G6FG75G68GFDG6DG20G6FG6BG65G6DG20G28G62G65G7AG20G6CG75G70G79G20G6EG65G62G6F
G6AG69G6EGFDG63G68G20G70G6FG6DGF9G63G65G6BG29G20G6AG65G20±G30G2CG35G20G64GEDG6CG6BG75G20G75G20G6CG61G69G6BGF9G20G61GA0±G30G2CG33
G61G9EG20±G30G2CG32G35G20G64GEDG6CG6BG75G20G75G20G7AG72G75GE8G6EGE9G20G7AG61G9AG6BG6FG6CG65G6EGE9G20G6FG62G73G6CG75G68G79G2E
G54G61G6BG20G7AG76G61G6EGE9G20G6AG65G6DG6EGE9G20G73G74G75G70G6EG69G63G65G2CG20G6BG74G65G72GE9G20G73G65G20G70G72G6FG20GE8G74G65G6EGED
G84G70G6FG75G68GFDG6DG20G6FG6BG65G6DG93G20G70G6FG75G9EGEDG76G61G6AGEDG20G6DGE9G6EGECG20GE8G61G73G74G6FG2CG20G6DGEDG2D
G76G61G6AGEDG20G64GEDG6CG65G6BG20G64G6CG6FG75G68GFDG20G61G73G69G20G30G2CG35G20G6DG6DG20G61GA0G6FG64G68G61G64G20G70G6FG6CG6FG76G69G2D
G6EG79G20G64GEDG6CG6BG75G20G6AG65G20G7AG70G72G61G76G69G64G6CG61G20G76GE1G7AGE1G6EG20G6EG61GA0G70G61G74GF8G69GE8G6EG6FG75G20G7AG72G75GE8G2D
G6EG6FG73G74G20G61G20G74G72GE9G6EG6FG76G61G6EG6FG73G74G20G6FG62G73G6CG75G68G79G2E
G32G2EG32G2EG37G20G50GF8GEDG74G6FG6DG6EG6FG73G74G20G68G79G73G74G65G72G65G7AG65
GC8G61G73G74G6FG20G6AG65G20G63G68G61G72G61G6BG74G65G72G69G73G74G69G6BG61G20G70GF8GEDG73G74G72G6FG6AG65G20G7AG61G74GEDG9EG65G6EG61
G6EG65G7AG61G6EG65G64G62G61G74G65G6CG6EG6FG75G20G68G79G73G74G65G72G65G7AGEDG2EG20G50GF8G69G20G76GFDG70G6FGE8G74G75G20G6EG65G2D
G6AG69G73G74G6FG74G79G20G7AG70GF9G73G6FG62G65G6EGE9G20G74GEDG6DG74G6FG20G7AG64G72G6FG6AG65G6DG20G73G65G20G70G6FG73G74G75G70G75G2D
G6AG65G20G70G6FG64G6FG62G6EGECG20G6AG61G6BG6FG20G76G20G70GF8GEDG70G61G64GECG20G70G6FG70G73G61G6EGE9G6DG20G76G20G6FG64G73G74G2E
G32G2EG32G2EG36G20G73G20G70G6FG75G9EG69G74GEDG6DG20G76G7AG74G61G68G75G20G28G38G29G2E
G32G2EG33G20G53G74G61G6EG64G61G72G64G6EGEDG20G6BG6FG6DG62G69G6EG6FG76G61G6EGE1G20G6EG65G6AG69G73G74G6FG74G61
G56G20G70G72G61G78G69G20G6AG65G20G6FG62G76G79G6BG6CG65G20G74GF8G65G62G61G20G73G70G6FG6CG65GE8G6EGECG20G6AG65G64G69G6EGFDG6D
GE8GEDG73G6CG65G6DG20G76G79G6AGE1G64GF8G69G74G20G6EG65G6AG69G73G74G6FG74G79G20G74G79G70G75G20G41G20G28G6FG7AG6EG61GE8G6FG76G61G6EGE9
G75
G41
G29G20G61G20G6EG65G6AG69G73G74G6FG74G79G20G74G79G70G75G20G42G20G28G75
G42
G29G2EG20G4BG20G74G6FG6DG75G20G73G65G20G70G6FG75G9EGEDG2D
G76GE1G20G63G65G6CG6BG6FG76GE1G20G6EG65G6AG69G73G74G6FG74G61G2CG20G6FG62G76G79G6BG6CG65G20G6EG61G7AGFDG76G61G6EGE1G20G6BG6FG6DG2D
G62G69G6EG6FG76G61G6EGE1G20G6EG65G6AG69G73G74G6FG74G61G20G61G20G6FG7AG6EG61GE8G6FG76G61G6EGE1G20G75
G43
G2CG20G6BG74G65G72GE1G20G73G65
G75G72GE8G75G6AG65G20G70G6FG64G6CG65G20G76G7AG74G61G68G75
G29G28G29G28G29G28
G32
G42
G32
G41G43
G78G75G78G75G78G75 += G28G39G29
G6AG61G6BG20G6FG73G74G61G74G6EGECG20G6EG61G7AG6EG61GE8G69G6CG61G20G6AG69G9EG20G6DG69G6EG75G6CGE1G20GE8GE1G73G74G20G74G6FG68G6FG74G6F
G63G79G6BG6CG75G20G5BG31G5DG20G73G20G6FG64G76G6FG6CGE1G6EGEDG6DG20G6EG61G20G70G72G61G6DG65G6EG79G20G5BG31G5DG2CG20G5BG32G5DG2C
G5BG39G5DG2CG20G5BG31G30G5DG2CG20G5BG31G31G5DG2CG20G6AG65G9EG20G6AG73G6FG75G20G76GA0G6EGEDG20G75G76G65G64G65G6EG79G2E
G32G2EG34G20G52G6FG7AG9AGEDGF8G65G6EGE1G20G6EG65G6AG69G73G74G6FG74G61
G56GFDG73G6CG65G64G65G6BG20G6DGECGF8G65G6EGEDG20G76G65G20G74G76G61G72G75G20G79G20±G20G75
G43
G20G64G65G66G69G6EG75G6AG65
G73G6BG75G74G65GE8G6EG6FG75G20G68G6FG64G6EG6FG74G75G20G6DGECGF8G65G6EGE9G20G76G65G6CG69GE8G69G6EG79G20G73G20G70G6FG6DGECG72G2D
G6EGECG20G6DG61G6CG6FG75G20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74GEDG2CG20G70GF8G69G62G6CG69G9EG6EGECG20G36G30G25G2E
G54G61G74G6FG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G20G6AG65G20G76GECG74G9AG69G6EG6FG75G20G6EG65G64G6FG73G74G61G74G65GE8G2D
G6EGE1G2EG20G50G72G6FG74G6FG20G6AG65G20G73G6EG61G68G61G20G73G74G61G6EG6FG76G69G74G20G69G6EG74G65G72G76G61G6CG2CG20G76G65G20G6BG74G65G2D
G72GE9G6DG20G73G65G20G68G6FG64G6EG6FG74G61G20G6EG61G63G68GE1G7AGEDG20G73G20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74GED
G62G6CGEDG9EGEDG63GEDG20G73G65G20G31G30G30G20G25G2EG20G44G6FG20G70G72G61G78G65G20G73G65G20G74G75G64GEDG9EG20G7AG61G76GE1G64GED
G74G7AG76G2EG20G72G6FG7AG9AGEDGF8G65G6EGE1G20G6EG65G6AG69G73G74G6FG74G61G20G55G2CG20G64G65G66G69G6EG6FG76G61G6EGE1G20G6AG61G6BG6FG20G55G20G3D
G3DG20G6B
G72
G75
G43
G2CG20G6BG64G65G20G6B
G72
G20G6AG65G20G6BG6FG65G66G69G63G69G65G6EG74G20G72G6FG7AG9AGEDGF8G65G6EGEDG2EG20G48G6FG64G6EG6FG74G61
G6B
G72
G20G7AGE1G76G69G73GEDG20G6EG61G20G74G79G70G75G20G72G6FG7AG64GECG6CG65G6EGEDG20G70G72G61G76G64GECG70G6FG64G6FG62G6EG6FG73G74G69
G76GFDG73G6CG65G64G6BG75G20G6DGECGF8G65G6EGEDG2EG20G56G20G70G72G61G78G69G20G73G65G20G70G6FG75G9EGEDG76G61G6AGEDG20G72GF9G7AG6EGE9
G68G6FG64G6EG6FG74G79G20G6BG6FG65G66G69G63G69G65G6EG74GF9G20G72G6FG7AG9AGEDGF8G65G6EGEDG20G70G6FG64G6CG65G20G74G79G70G75G20G72G6FG7AG2D
G64GECG6CG65G6EGEDG20G61G20G70G6FG9EG61G64G6FG76G61G6EGE9G20G68G6FG64G6EG6FG74G79G20G70G72G61G76G64GECG70G6FG64G6FG62G2D
G6EG6FG73G74G69G2EG20G56G65G6CG6DG69G20GE8G61G73G74GFDG6DG20G70GF8GEDG70G61G64G65G6DG20G6AG65G20G39G35G25G20G70G72G61G76G2D
G64GECG70G6FG64G6FG62G6EG6FG73G74G20G28G74G7AG76G2EG20G6BG6FG6EG66G69G64G65G6EGE8G6EGEDG29G2CG20G9EG65G20G73G6BG75G74G65GE8G6EGE1
G68G6FG6EGE1G73G6FG62G6EGFDG6DG20G6FG70G61G6BG6FG76GE1G6EGEDG6DG20G6DGECGF8G65G6EGEDG20G6CG7AG65G20G72G65GE1G6CG6EGEC
G7AG70GF8G65G73G6EG69G74G20G7AGEDG73G6BG61G6EGFDG20G6FG64G68G61G64G20G6DGECGF8G65G6EGE9G20G76G65G6CG69GE8G69G6EG79G20G63G65G6CG2D
G6BG65G6DG20G62GECG9EG6EGECG20G6FG20G6AG65G64G65G6EG2CG20G6DG61G78G69G6DGE1G6CG6EGECG20G6FG20G64G76G61G20GF8GE1G64G79
G6FG70G72G6FG74G69G20GFAG72G6FG76G6EG69G20G7AG6FG62G72G61G7AG6FG76G61G63GEDG20G6AG65G64G6EG6FG74G6BG79G2CG20G6EG69G6BG6FG6CG69
G76G9AG61G6BG20G76G20G72G6FG7AG73G61G68G75G20G76G9AG65G63G68G20G64G65G73G65G74G69G6EG6EGFDG63G68G20G6DGEDG73G74G2CG20G6BG74G65G72GE1
G6EG61G62GEDG64G6EG65G20G6BG61G6CG6BG75G6CG61GE8G6BG61G20G6EG65G62G6FG20G70G6FGE8GEDG74G61GE8G6FG76GFDG20G70G72G6FG67G72G61G6DG2E
G5AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG20G74G61G6BG20G70GF8G65G64G73G74G61G76G75G6AG65G20G7AGE1G6DGECG6EG75G20G64G61G2D
G6EGE9G68G6FG20GE8GEDG73G6CG61G20G6AG69G6EGFDG6DG2CG20G6BG74G65G72GE9G20G73G65G20G6EG61G7AG76G65G20GE8GEDG73G6CG65G6DG20G7AG61G6FG2D
G6BG72G6FG75G68G6CG65G6EGFDG6DG2EG20G5AG61G6FG6BG72G6FG75G68G6CG65G6EGE9G20GE8GEDG73G6CG6FG20G73G65G20G76G79G62GEDG72GE1
G7AGA0GF8G61G64G79G20G63G65G6CG69G73G74G76GFDG63G68G20G6EGE1G73G6FG62G6BGF9G20G7AG76G6FG6CG65G6EGE9G68G6FG20G7AG61G6FG2D
G6BG72G6FG75G68G6CG6FG76G61G63GEDG68G6FG20G69G6EG74G65G72G76G61G6CG75G2EG20G54GF8G65G62G61G20G70G72G6FG20G69G6EG74G65G72G76G61G6CG20G7AG61G2D
G6FG6BG72G6FG75G68G6CG65G6EGEDG20G30G2CG31G20G6AG73G6FG75G20G63G65G6CG69G73G74G76GFDG6DG69G20G6EGE1G73G6FG62G6BG79G20G6EG61G70GF8G2E
G33G33G2CG31G3BG20G33G33G2CG32G3BG20G33G33G2CG33G3BG20G33G33G2CG34G3BG20G33G33G2CG35G3BG20G33G33G2CG36G3BG20G33G33G2CG37G3BG20G33G33G2CG38G3B
G33G33G2CG39G2EG20G50G72G6FG20G69G6EG74G65G72G76G61G6CG20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG20G31G30G20G6CG7AG65G20G6EG61G70GF8G2E
G75G76GE9G73G74G20GE8GEDG73G65G6CG6EG6FG75G20GF8G61G64G75G20G31G20G35G31G30G3BG20G31G20G35G32G30G3BG20G31G20G35G33G30G3BG20G31G20G35G34G30G3B
G31G20G35G35G30G3BG20G31G20G35G36G30G3BG20G31G20G35G37G30G3BG20G31G20G35G38G30G3BG20G31G20G35G39G30G3BG20G31GA0G36G30G30G20G61G74G64G2E
G50GF8G69G20G7AG61G6FG6BG72G6FG75G68G6CG6FG76GE1G6EGEDG20G73G65G20G70G72G6FG20G70G72G65G7AG65G6EG74G61G63G69G20G76GFDG2D
G73G6CG65G64G6BG75G20G76G79G62G65G72G65G20G74G65G6EG20G63G65G6CG69G73G74G76GFDG20G6EGE1G73G6FG62G65G6BG2CG20G6BG74G65G72GFDG20G6AG65
G6BG20G64G61G6EGE9G6DG75G20GE8GEDG73G6CG75G20G6EG65G6AG62G6CGEDG9EG65G2EG20G4AG65G73G74G6CG69G9EG65G20G61G6CG65G20G64G6FG6AG64G65
G6BGA0G74G6FG6DG75G2CG20G9EG65G20G6FG62G61G20G63G65G6CG69G73G74G76GE9G20G6EGE1G73G6FG62G6BG79G20G6AG73G6FG75G20G6FG64G20G7AG61G6FG2D
G6BG72G6FG75G68G6CG6FG76G61G6EGE9G68G6FG20GE8GEDG73G6CG61G20G73G74G65G6AG6EGECG20G76G7AG64GE1G6CG65G6EG79G2CG20G6AG73G6FG75
G6DG6FG9EG6EGE9G20G64G76GECG20G76G61G72G69G61G6EG74G79G20GF8G65G9AG65G6EGEDG3A
G31G2E G5AG61G20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGE9G20GE8GEDG73G6CG6FG20G73G65G20G7AG76G6FG6CGEDG20G73G75G64GFDG20G63G65G2D
G6CG69G73G74G76GFDG20G6EGE1G73G6FG62G65G6BG2EG20G54GE9G74G6FG20G76G61G72G69G61G6EG74GECG20G73G65G20G70GF8G69G20G76G79G68G6FG64G2D
G6EG6FG63G6FG76GE1G6EGEDG20G6DGECGF8G65G6EGEDG20G64GE1G76GE1G20G70GF8G65G64G6EG6FG73G74G2CG20G74G61G6BG9EG65
G6EG61G70GF8G2EG20G70G72G6FG20G69G6EG74G65G72G76G61G6CG20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG20G31G20G73G65G20GE8GEDG73G6CG61
G31G33G2CG35G20G69G20G31G34G2CG35G20G7AG61G6FG6BG72G6FG75G68G6CGEDG20G6EG61G20G31G34G2E
G32G2E G5AG61G20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGE9G20GE8GEDG73G6CG6FG20G73G65G20G7AG76G6FG6CGEDG20G76GECG74G9AGEDG20G63G65G6CG69G73G74G76GFD
G6EGE1G73G6FG62G65G6BG2CG20G63G6FG9EG20G6AG65G20G76G61G72G69G61G6EG74G61G20G72G6FG7AG9AGEDGF8G65G6EGECG6AG9AGEDG20G70GF8G69G20G70G6FG75G2D
G9EG69G74GEDG20G76GFDG70G6FGE8G65G74G6EGEDG20G74G65G63G68G6EG69G6BG79G2EG20G50G72G6FG20G70GF8G65G64G63G68GE1G7AG65G6AGEDG63GEDG20G70GF8GEDG2D
G70G61G64G20G73G65G20G74G61G6BG20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG6DG20G31G33G2CG35G20G64G6FG73G74G61G6EG65G20GE8GEDG73G6CG6F
G31G34G2CG20G7AG61G74GEDG6DG63G6FG20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG6DG20G31G34G2CG35G20G6AG69G9EG20GE8GEDG73G6CG6FG20G31G35G2E
G56G20G70G72G61G78G69G20G6AG65G20G74GF8G65G62G61G20G76GECG6EG6FG76G61G74G20G76G65G6CG6BG6FG75G20G70G6FG7AG6FG72G6EG6FG73G74
G7AG65G6AG6DGE9G6EG61G20G70GF8GEDG70G61G64GF9G6DG2CG20G6BG64G79G20G73G65G20G7AG61G6FG6BG72G6FG75G68G6CG75G6AG65G20G6FG70G61G2D
G6BG6FG76G61G6EGECG2CG20G70G72G6FG74G6FG9EG65G20G6EGECG6BG6FG6CG69G6BG65G72GFDG6DG20G7AG61G6FG6BG72G6FG75G68G6CG65G6EGEDG6D
G6AG65G20G6DG6FG9EG6EGE9G20G64G6FG6AGEDG74G20G6BG65G20G7AG6EG61GE8G6EGE9G6DG75G20G7AG6BG72G65G73G6CG65G6EGEDG20G76GFDG73G6CG65G64G2D
G6BG75G20G61G20G70G6FG64G73G74G61G74G6EGE9G6DG75G20G6EGE1G72GF9G73G74G75G20G63G68G79G62G79G2E
G35G2EG20G4AG61G6BG20G75G76GE1G64GECG74G20G76GFDG73G6CG65G64G6BG79G20G6DGECGF8G65G6EGED
G35G2EG31G2EG20G50G72G61G76G69G64G6CG61
G50G72G61G76G69G64G6CG61G20G75G76GE1G64GECG6EGEDG20G76GFDG73G6CG65G64G6BG75G20G6DGECGF8G65G6EGEDG20G75G70G72G61G2D
G76G75G6AG65G20G6EG61G70GF8G2EG20G76G20G5BG31G5DG20G75G76G65G64G65G6EGE1G20G6CG69G74G65G72G61G74G75G72G61G20G5BG32G5DG2CG20G6BG64G65G20G73G65
G64G6FG70G6FG72G75GE8G75G6AGEDG20G64G76G61G20G7AG70GF9G73G6FG62G79G2CG20G62G75GEFG20G73G20G70G6FG75G9EG69G74GEDG6DG20G73G74G61G6EG2D
G64G61G72G64G6EGEDG20G6BG6FG6DG62G69G6EG6FG76G61G6EGE9G20G6EG65G6AG69G73G74G6FG74G79G2CG20G6EG65G62G6FG20G70G6FG6DG6FG63GED
G72G6FG7AG9AGEDGF8G65G6EGE9G20G6EG65G6AG69G73G74G6FG74G79G2EG20G53G6FG75GE8G61G73G6EGECG20G6CG7AG65G20G70G6FG75G9EGEDG74G20G74G61G6BGE9
G74G7AG76G2EG20G62G69G6CG61G6EGE8G6EGEDG20G74G61G62G75G6CG6BG75G2E
G35G2EG32G20G53G74G61G6EG64G61G72G64G6EGEDG20G6EG65G6AG69G73G74G6FG74G61G20G6BG6FG6DG62G69G6EG6FG76G61G6EGE1G20G75
G43
G56G20G70GF8GEDG70G61G64GECG2CG20G9EG65G20G73G65G20G7AG76G6FG6CGEDG20G70G72G65G7AG65G6EG74G61G63G69G20G76GFDG73G6CG65G64G2D
G6BG75G20G73G65G20G73G74G61G6EG64G61G72G64G6EGEDG20G6EG65G6AG69G73G74G6FG74G6FG75G20G6BG6FG6DG62G69G6EG6FG76G61G6EG6FG75G20G75
G43
G2C
G6AG65G20G74GF8G65G62G61G20G64G6FG64G72G9EG65G74G20G74G61G74G6FG20G70G72G61G76G69G64G6CG61G3A
G6E G75G76GE9G73G74G20G70G6FG64G72G6FG62G6EG6FG75G20G64G65G66G69G6EG69G63G69G20G6DGECGF8G65G6EGE9G20G76G65G6CG69GE8G69G6EG79G20G59G3B
G6E G75G76GE9G73G74G20G6FG64G68G61G64G20G79G20G6DGECGF8G65G6EGE9G20G76G65G6CG69GE8G69G6EG79G20G59G20G73G70G6FG6CG75
G73GA0G6BG6FG6DG62G69G6EG6FG76G61G6EG
Vloženo: 3.01.2011, vložil: Filip Albert
Velikost: 434,30 kB
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Skupina předmětu A3B02FY1 - Fyzika 1 pro KyR
Reference vyučujících předmětu A3B02FY1 - Fyzika 1 pro KyR
Reference vyučujícího doc.Dr.Ing. Michal Bednařík
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