which formula can be used to find the tangential speed of an orbiting object?\n$v = \\frac{2\\pi r}{t}$\n$v…

which formula can be used to find the tangential speed of an orbiting object?\n$v = \\frac{2\\pi r}{t}$\n$v = \\frac{\\sqrt{2\\pi r}}{t}$\n$v = g\\frac{m_{central}}{r}$\n$v = r\\frac{(m_{central})}{g}$

which formula can be used to find the tangential speed of an orbiting object?\n$v = \\frac{2\\pi r}{t}$\n$v = \\frac{\\sqrt{2\\pi r}}{t}$\n$v = g\\frac{m_{central}}{r}$\n$v = r\\frac{(m_{central})}{g}$

Answer

Brief Explanations:

The tangential speed ($v$) of an orbiting object is given by the formula where the distance traveled in one - orbit (circumference $C = 2\pi r$) is divided by the time period ($T$) of the orbit.

Answer:

$v=\frac{2\pi r}{T}$