Using the differential length, dl, find the length of this curve: ρ = 3 , π/4 < Φ < π/2, z=constant
how can rho be constant and z be constant unless we are making a cone, with a circumference ?
rho is a hypot, z is a leg, and the radius of our cones base is the other leg, as i see it. pythag to determine radius
but how should I solve using differential length?
the sum of the approximate linear measures around a curve, ive called them ds i think in my courses. its either that or i just dont have a grasp on your terminology here.
okay, i'll try to figure it out. ds is for differential surface area though.... and I'm looking for dL, differential length of the curve
|dw:1430322420585:dw| s measures the length of the curve section as a linear approximation integral of ds = integral of sqrt( dx^2 + dy^2) dt
|dw:1430322579231:dw|
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