Glossary entry

English term or phrase:

orts of axes

Serbian translation:

ortovi osa

Added to glossary by Sonja Rodić
Feb 17, 2016 15:14
8 yrs ago
English term

orts of axes

English to Serbian Tech/Engineering Mathematics & Statistics
where θµϕ ( ) , ,ζ is increment of angular coordinate of the particle M, ρ(µ, ϕ, ζ )and
w( µ ϕ, ,ζ )are its radial and vertical displacements respectively; i, j, k are orts of
axes x, y and z respectively.

Proposed translations

+3
6 mins
Selected

ortovi osa

...U trodimenzionom prostoru, svaka tačka ims svoj radijus-vektor (OM) ⃗=xi ⃗+yj ⃗+zk ⃗,
gde su i ⃗,j ⃗,k ⃗ ortovi osa, a koordinate tačke M su (x, y, z).
Peer comment(s):

agree Ratko Rebic
54 mins
agree sofijana
4 hrs
agree Natasa Stankovic : BTW, priznajem da nisam sigurna šta je sporno, ali koliko ja laički vidim i „ort“ se sa istim značenjem kao u engleskom koristi i u srpskom.
1 day 6 hrs
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4 KudoZ points awarded for this answer. Comment: "Hvala!"
+2
10 mins

jedinični vektori

Ort je jedinični vektor, tj. termin ort<B> se koristi i u našem jeziku. Ova rečenica bolje zvuči kada se kaže ...jedinični vektori osa... a ne ...ortovi osa...
Example sentence:

Njegov ort, tj. jedinični vektor, dobićemo tako što ga podelimo njegovim intenzitetom.

Peer comment(s):

agree Ratko Rebic
50 mins
agree Aleksandra Lazić
19 hrs
Something went wrong...
2 hrs

(ortogonalni) jedinični vektori u smjeru osi x, y, z

"Jedinični vektori" alone isn't enough - they must also be orthogonal. In this case, that's ensured by having them point along the orthogonal x, y, z axes.

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Note added at 5 hrs (2016-02-17 20:45:24 GMT)
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On second thoughts a, neater (but equivalent) way of putting this is ortonormirana baza- this contains both the idea of "jedinicni vektori" (the normal bit) and the orthogonality.

"orts" of course in English is just shorthand for "orthonormal basis"
Peer comment(s):

neutral sofijana : "Ortovi su jedinicni vektori koju su postavljeni u pravcu osa sistema, u smeru od tacke O (odnosto centra sistema)"
2 hrs
Nope, "orts" here are actually versors https://books.google.ie/books?id=rzjD1EmEA5AC&pg=PA48// t.j. u pravcima koordinatnih osa
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