Determine the approximate value of g, at height D above the earth's surface, where D is the diameter of the earth.
Ok.. can you start somewhere?
Vorbit \[=\sqrt{rg}\]
g\[= (V _{orbit})^{2}/r\]
\[\frac{ 7900^{2} }{ 6.37 \times 10^{6}+h }\]
question is, what is h? is it 3 x r or 2x r. i would like to think that it is 2xr since the question says earth's surface, not earth's atmosphere, or is it the same thing?
I'm kind of thinking 2xr also. What level physics is this?
first year university, A LEVEL and or second year in college
Okay, my input might not be valuable considering I'm in a high school physics class.
all is valuable. it's high school final year stuff. ok , if it is D from the surface of the earth, then , THE Denominator or radius should be 2r.
@Potatoes.ramu
h is 2 times the radius = Diameter.. which is what is mentioned in your question!
i thought as much, but for some reason, i got confused. but thank you @Mashy
g'=g(1-(2h/d))
Wooow @prasadrajupvmv . am dead lost!
what happend ? @MERTICH
g'?
the new g value at height h
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