Adverb: ja ‎(not comparable)
- (chiefly South Africa, informal) yes
- ja
- yes
- ja
- already, (in negative sentences) any more
Pronoun: ja
- I (first-person singular subjective)
- ja
- I
- ja f
- (third-person singular) instrumental form of ji.
Interjection: ja
- yes
- ja
- yes!
- "Ja!" riep hij luid toen er een doelpunt viel.
- Yes! he screamed loudly when they scored a goal.
Noun: ja n (singular definite jaet, plural indefinite jaer)
- yes
- já
- foot
- ja m, n ‎(plural ja's, diminutive jaatje n)
- yes
Conjunction: ja
- and
- ja
- (coordinating) and
- ja
- if
Adjective: ja
- heavy
Verb: -ja ‎(infinitive kuja)
- to come
- go ja (past jelê)
- to eat
Article: ja
- the
I realize this question has been posted but it is on hold. It piqued my interest and now I cant figure it out so Im looking for some help.
Question
Let V and W be vector spaces over a field F and let $T \in Hom (V,W)$. For each $g \in Bil(W\times W)$, define $g(T): V \times V \to F$ by setting ...
$\int \int \bar{F}\bar{N}dS$
$\bar{F} =(4x^{3}+y^{2}-z , x^{2}+y^{3}+z , x^{3}+z+1 )$
$\gamma : z=4-4x^{2}-y^{2}$ $z\geq 0$ , Normal is pointing upward.
My attempt :
$r(s,t)= (s,t,4-4s^{2}-t^{2})$ but when I took the cross product of the partials dot normal vector it did not simplify.
Is th...
Let's say I have a contour integral on a non-closed contour with starting point $z_0$ and ending point $z_1$. Am I allowed to do a substitution like this? And under what assumptions?
$\displaystyle \int_{z_0}^{z_1} f (z) \, \mathrm d z = \int_{u^{-1}(z_0)}^{u^{-1}(z_1)} f (u (z))u'(z) \, \mathr...
