Find the distance of a heavenly object from the earth if the parallactic angle as measured from two places at a distance of `6.284xx10^(6)m` apart is `2^(@)`.
Answered Feb 05, 2023
Correct Answer - `1.8xx10^(8)m`
Correct Answer - (a) `A_(0) = 2 sin^(-1) ((1)/(mu))` (b) NO
Correct Answer - `R=(h)/(tan^(1)(1)/(2))`
Correct Answer - `(mgR sin alpha)/(B^(2)l^(2))`
Correct Answer - `10^(@)` and `50^(@)` from `M_(1)` and `20^(@)` and `40^(@)` from `M_(2),11`
Correct Answer - `[sqrt((2D(D+nlambda))/(n))]`
Correct Answer - [0.1 mm]
Correct Answer - `58.5^(@)`
Given, Distance (D) = 3.84 × 108 m Subtended angle (α) = 1° 54′ = (60’+ 54′) = 114′ = 114 × 2.91 × 10-4 rad = 3.317 × 10-2 rad To find: Diameter of Earth (d) Formula: d =...
Correct option is: (D) parallax method
Correct Answer - 50 kmph, 30 kmph
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