Find the length of the following curve: r = 1, /theta = pi/6 , 0 < phi < pi/3?
\[r = 1, \theta = \frac{ \pi }{ 6 } , 0 < \phi < \frac{ \pi }{ 3 }\]
Is this all the question says? There is only one point with both \(r=1, \theta = \frac{\pi}{6}\), or are those supposed to be two separate lines? And the \(\phi\) bit makes no sense either. (What is \(\phi\)?)
yeah i was going to help earlier but could you clarify the problem? what does curve look like?
Well this is all the problem states Find the length of the following curves. The first one was a) r=3, pi/4 < phi < pi/2, z = constant. (Cylindrical) So I used the arc length and neglected z. b) which is the current problem just states the beginning with the parameters i posted earlier for (Spherical)
oh ok thats kinda what i thought |dw:1376947835538:dw|
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