Given the $3-$D geodetic coordinates $(,,h)$ for two stations

$P(39{46}^{\text{'}}{52\mathrm{.}8228}^{\text{'}\text{'}}N$;$75{07}^{\text{'}}{11\mathrm{.}2653}^{\text{'}\text{'}}W$;$-5\mathrm{.}71)$ and

$P(40{28}^{\text{'}}{17\mathrm{.}37368}^{\text{'}\text{'}}N$;$74{00}^{\text{'}}{41\mathrm{.}75393}^{\text{'}\text{'}}W$;$-24\mathrm{.}617)$

Compute the Cartesian coordinates for each station based on the WGS $84$ reference

ellipsoid and then compute the baseline length between the two stations

Radius of curvature $(N)$ in the prime

vertical at $P$

Radius of curvature $(N)$ in the prime

vertical at $Q=$

$x-$coordinate of station $P=$

$Y-$coordinate of station $P=$

$Z-$coordinate of station $Q=$

Y$-$coordinate of station $Q=$

baseline length $P$ to $Q=$

Y$-$coordinate difference $($i$.$e$.,$ WGS$-$Clarke$)$

for station P when comparing with the

Clarke $1866$ ellipsoid

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