Vector Analysis a Text book for the Use of Students of Mathematics And Physics

Cover Vector Analysis a Text book for the Use of Students of Mathematics And Physics
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First V (u i?) = u V v + v V u. I V(uv)'di = I wVvdr= I vVu'dr. J c Jo J c / uVvdr=[uv'] lvVudi. (14) J r " Hence The expression [u v~\ r o represents the difference between the value of (u v~) at r, the end of the path, and the value at r, the beginning of the path. If the path be closed f wV vdi = C vV udr. (14)' J Q Jo Second Vx (wv) = %Vxv + Vwxv. Ff V x (uv)d*= C C wVxvcU+ C C Vwxvrfa. Hence rfvwxv^a= f uvdr f C uV xvda, (15) J J a J Q J J a or rfwVxvda= fwvc?r fTVwxv. ^a, (15)' Third Vx(>...Vfl)^ttVxVv + VwxVtf. But VxVv = Hence v x (u V v) = V u x V v, 8 Hence THE INTEGRAL CALCULUS OF VECTORS 199 (wvv)^a= cr^ux^v'dB. . I i V M x V v da. = i uV v dr = C vV u* dr, (16) J J s Jo Jo Fourth V (u v) = u V v + V u v. Liiv t (uv)dv = rrruvvdv + r r v ^ v

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