What is the answer to F=(Gm_{1}m_{2})/(d^2) ?

The answer to F=(Gm_{1}m_{2})/(d^2) is d=sqrt((Gm_{1)m_{2})/F},d=-sqrt((Gm_{1)m_{2})/F};\quad F\ne 0

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F=(Gm_{1}m_{2})/(d^2)

F = \frac{G m _{1} m _{2}}{d ^{2}}

d = \frac{G m _{1} m _{2}}{F}, d = - \frac{G m _{1} m _{2}}{F}; F \neq = 0

Solution steps

F = \frac{G m _{1} m _{2}}{d ^{2}}

Multiply both sides by

d^{2}

F d^{2} = G m_{1} m_{2}

Solve

F d^{2} = G m_{1} m_{2} : d = \frac{G m _{1} m _{2}}{F}, d = - \frac{G m _{1} m _{2}}{F}; F \neq = 0

d = \frac{G m _{1} m _{2}}{F}, d = - \frac{G m _{1} m _{2}}{F}; F \neq = 0

\frac{8}{17} = \frac{5}{7 x}

2 x + 1 = \frac{3}{5 x - 2}

x + \frac{14}{x} = - 9

\frac{1}{x - 1} + \frac{1}{x + 1} = 1

- \frac{12}{x} = \frac{24}{8}

What is the answer to F=(Gm_{1}m_{2})/(d^2) ?
The answer to F=(Gm_{1}m_{2})/(d^2) is d=sqrt((Gm_{1)m_{2})/F},d=-sqrt((Gm_{1)m_{2})/F};\quad F\ne 0