Graduate Calculating Compound Angle b/w Planet & Earth-Sun Vectors

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To calculate the compound angle between a planet's vector and the Earth-Sun vector, one effective method involves converting both vectors into Cartesian coordinates. After normalizing each vector to a unit length, the dot product of the two vectors can be computed. The angle can then be determined by applying the arccosine function to the dot product result. The choice of method may vary based on the initial format of the vectors provided. This approach ensures an accurate calculation of the angle between the two celestial vectors.
Philosophaie
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A certain planet has a vector (Recl, L, B). The Earth and Sun vector exists on ecliptic. I need to know how to calculate the compound angle between the planet vector and the Earth-Sun vector.
 
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Philosophaie said:
A certain planet has a vector (Recl, L, B). The Earth and Sun vector exists on ecliptic. I need to know how to calculate the compound angle between the planet vector and the Earth-Sun vector.
There are a number of different possible approaches. Which is easiest will depend on the form in which the vectors are given.

One approach is to express each of the two vectors in Cartesian coordinates, normalise them both to length 1 (ie divide each by its length), take the dot product (sum of componentwise product) , then apply the arcos function.
 
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