A centripetal force of 185 N acts on a 1,950-kg satellite moving with a speed of 4,800 m/s in a circular orbit around a planet. What is the radius of its orbit? in meters
A centripetal force of 185 N acts on a 1,950-kg satellite moving with a speed of 4,800 m/s in a circular orbit around a planet. What is the radius of its orbit? in meters
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\(F=\dfrac{mv^2}{R}\\ R=\dfrac{mv^2}{F}= \dfrac{1950kg\cdot 4800^2m^2}{s^2\cdot 185N}\cdot \dfrac{N\cdot s^2}{kg\cdot m}\)
\(R=24 2\ 85 4\ 054\ m\)
!
A centripetal force of 185 N acts on a 1,950-kg satellite moving with a speed of 4,800 m/s in a circular orbit around a planet. What is the radius of its orbit? in meters
Hello Guest!
\(F=\dfrac{mv^2}{R}\\ R=\dfrac{mv^2}{F}= \dfrac{1950kg\cdot 4800^2m^2}{s^2\cdot 185N}\cdot \dfrac{N\cdot s^2}{kg\cdot m}\)
\(R=24 2\ 85 4\ 054\ m\)
!