Hindi, asked by nani135, 1 year ago

what is escape velocity on the moon

Answers

Answered by Anonymous
0
hiiiii friend!!
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The formula for escape velocity is:

Vesc=(√(2∗G∗M)/r)Vesc=((2∗G∗M)/r)

Where:

G = 6.67384E-11 N*m^2*kg^-2 (Gravitational Constant)
M = 7.34767E22 kg (mass of the moon)
r = 1737400 m (radius of the moon)

Plug those in and we get an escape velocity of 2375.89 m/s
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i think it may help u!!!

AND.......
Attachments:
Answered by nilesh102
3

\huge \underline\red{Answer:-} \\  \\   \underline\red{escape \: velocity \: :-} \:  \ \: velocity \: which \: is \:  \\ needed \: by \: any \: object \: (body)  \: to \:  escape \:  \\ from  \:  gravitational \: influence \:  \\ is \: know \: to \: be \: escape \:  velocity .  \\  \\  {   \red{=  &gt; }the   \: formula \:  of  \: escape  \: velocity  \: we   } \\ {found \:  that,  \: for  \: earth, \: } \\ { it  \: is   \:} \red{   \sqrt{\frac{{2 \: G \: M} }{R}  }  \: or \:  \sqrt{2 \: g \: R} } \: . \\ \\  {\red{V \: =} escape  \: velocity}</p><p> \\ {\red{G \:  =} \:  gravitational  \: constant  \:} \\ {  is  \: 6.67408 ×  {10}^{ - 11}   {m}^{3}  {kg}^{ - 1}   {sec}^{ - 2} }</p><p></p><p> \\ {  \red{M \:  = }\:  mass  \: of  \: the \:  planet}</p><p></p><p> \\ {\red{R  \: =} \:  radius \:  from  \: the   \: centre \:  of  \: } \\ {gravity \: } \\ {\red{g   \: = } \: is  \: the \:  acceleration \:  due \:  } \\ {to  \: the  \: gravity  \: of  \: earth}</p><p>\\ \\  \underline\red{The  \: escape  \: velocity  \: of  \: earth \:  is  \: } \\   \underline\red{11  \: kilometers  \: per  \: second.}  \:  \\ \\  \underline \red{the \: escape \: velocity \: of \: moon \:} \\  \underline \red{is \: 2.38  \: km/s.}\\   \\  \fcolorbox{red}{white}{i \: hope \: it \: helps \: you.}

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