great circle distance formula


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  • Through any two points on a sphere that are not antipodal points (directly opposite each other), there is a unique great circle.
    The two points separate the great circle into two arcs.
    The length of the shorter arc is the great-circle distance between the points.

  • What is the formula for the great circle?

    In Lost but lovely: the haversine we explored great circle distances on the Earth and looked at the haversine formula for calculating them: haversin(dR)=haversin(ϕ2−ϕ1)+cosϕ1cosϕ2haversin(λ2−λ1).27 août 2017

  • What is the equation of the great circle?

    The implicit equation of great circle in spherical coordinates (θ,ϕ) is cotϕ=acos(θ−θ0) where ϕ is the angle with the positive z-axis and θ is the usual angle of polar coordinates (r,θ) of the projection of the point to the (x,y) plane.

  • The great circle formula is given by: d = rcos-1[cos a cos b cos(x-y) + sin a sin b]. Given: r = 4.7 km or 4700 m, a, b= 45°, 32° and x, y = 24°,17°. Question 2. Given that the radius of a sphere is 5 km, latitude being (25°, 34°) and longitude (48°,67°), find the distance of the great circle.
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