Lagrange points (L1, L2, L3, L4, L5) represent locations in space where the gravitational forces of a two-body system (like the Sun and Earth) allow a smaller object to maintain a stable position relative to the larger bodies. Points L1, L2, and L3 are collinear, lying on the line connecting the centers of the Sun and Earth.
The distance between L2 and L3 can be approximated by considering their positions relative to the Sun:
Therefore, the distance between L2 and L3 is approximately the sum of their distances from the Sun along the collinear axis:
Distance(L2 to L3) $\approx$ (Distance Sun to L2) + (Distance Sun to L3)
Distance(L2 to L3) $\approx 1.015$ AU + 1 AU $\approx 2.015$ AU
Converting this distance to kilometres using 1 AU $\approx 15$ crore km:
Distance(L2 to L3) $\approx 2.015 \times 15$ crore km
Distance(L2 to L3) $\approx 30.225$ crore km
The calculated distance is approximately 30.225 crore kilometres. Comparing this value to the given options:
The value 30.225 crore km is closest to 32 crore km.
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