Question

The moon is observed from
two diametrically opposite points A and B
on Earth. The angle o subtended at the
moon by the two directions of observation
is 1°54'. Given the diameter of the Earth to
be about 1.276 x 107 m, compute the
distance of the moon from the Earth.
Don't copy from somewhere otherwise I will report your answer​

Answer 1

Answer:

Here parallactic angle, ø=1°54'=114'=(114×60)"=114×60×4.85×10^-6 rad = 3.32×10^-2 rad. Basis, b=AB=1.276×10^7 m.

So, the distance of the moon from the earth. S= b/ø =(1.276×10^7)÷(3.32×10-2)= 3.84×10^8.

Moreover, Moon is observed from diametrically opposite that is moving by two directions of observations that is respective to certain distance.

It should calculate the distance from the opposite points from A and B on the earth

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Answer 2

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