If flying height of a spacecraft is H, the length of air base is B and the parallax difference between two points is dp, then the difference in height

A $${\text{h}} = \frac{{{\text{dp}}}}{{\frac{{\text{B}}}{{\text{H}}}}}$$
B $${\text{h}} = \frac{{\text{B}}}{{\text{H}}} \times {\text{dp}}$$
C $${\text{h}} = \frac{{{\text{dp}}}}{{\frac{{\text{H}}}{{\text{B}}}}}$$
D $${\text{h}} = {\text{BHbp}}$$

Correct Answer: $${\text{h}} = \frac{{{\text{dp}}}}{{\frac{{\text{B}}}{{\text{H}}}}}$$

Related Questions

The relation between the air base (B), photographic base (b), flying height (H) and the focal length (f) of a vertical photograph, is
The difference of parallax for a given difference in elevation is independent of
The word ‘‘flying’’ in the sentence ‘‘Look at the flying bird’’ is a:
Look at the flying bird. The word 'flying in sentence is a ..
Look at the flying bird. Here ‘flying’ is a/an?
Look at the flying bird, The word "flying" in the sentence is
The correction for parallax, is
Parallax bar measures

Next steps