- #1
Lolcat Calc
- 3
- 0
Hello everyone on these forums. :)
If you would, please consider the 3-vector function r(t) = <f(t),g(t),h(t)>. What sort of geometric meaning can be assigned to the following integral?
[tex]\int_a^b \vec{r}(t) dt = \left\langle \int_a^b f(t) dt, \int_a^b g(t) dt, \int_a^b h(t) dt\right\rangle[/tex]
Or can any meaning can be assigned at all? Please help, I really want to know. We're covering this right now. :)
If you would, please consider the 3-vector function r(t) = <f(t),g(t),h(t)>. What sort of geometric meaning can be assigned to the following integral?
[tex]\int_a^b \vec{r}(t) dt = \left\langle \int_a^b f(t) dt, \int_a^b g(t) dt, \int_a^b h(t) dt\right\rangle[/tex]
Or can any meaning can be assigned at all? Please help, I really want to know. We're covering this right now. :)